diff --git a/book/0_overview/resources.md b/book/0_overview/resources.md new file mode 100644 index 0000000..4d19bc1 --- /dev/null +++ b/book/0_overview/resources.md @@ -0,0 +1,16 @@ + +## Programming + +Struggling to remember how to use Python? You can check those resources: + + * [Introduction to Python](https://teachbooks.io/introduction_to_python/main/intro.html) from *Exploring the Grand Challenges* to refresh your memory. + * [Python Cheatsheet](https://labex.io/pythoncheatsheet/) for quick overviews starting from the very basics. + * [Think Python](https://allendowney.github.io/ThinkPython/index.html), an entire book for more in-depth explanations. + +Struggling to remember how to use a Python package? Here are some nice summaries for the main packages you will use in this course: + + * **NumPy**: [the absolute basics for beginners](https://numpy.org/doc/stable/user/absolute_beginners.html) + * **Matplotlib**: [quick start guide](https://matplotlib.org/stable/users/explain/quick_start.html) + * **pandas**: [10 minutes to pandas](https://pandas.pydata.org/docs/user_guide/10min.html) + +In general, the main Python packages have extensive documentations, and it is always a good idea to check them. \ No newline at end of file diff --git a/book/0_overview/schedule.md b/book/0_overview/schedule.md new file mode 100644 index 0000000..7552623 --- /dev/null +++ b/book/0_overview/schedule.md @@ -0,0 +1,3 @@ +# Weekly schedule + +Click on the dropdown blocks below to find the schedule of each week's activities. \ No newline at end of file diff --git a/book/1_gradient_divergence_curl/intro.md b/book/1_gradient_divergence_curl/intro.md new file mode 100644 index 0000000..491c78c --- /dev/null +++ b/book/1_gradient_divergence_curl/intro.md @@ -0,0 +1 @@ +## Introduction \ No newline at end of file diff --git a/book/2_potential_fields/gravity_field/intro.md b/book/2_potential_fields/gravity_field/intro.md new file mode 100644 index 0000000..75a039a --- /dev/null +++ b/book/2_potential_fields/gravity_field/intro.md @@ -0,0 +1 @@ +# Gravity Field diff --git a/book/2_potential_fields/introduction/conservative_fields.md b/book/2_potential_fields/introduction/conservative_fields.md new file mode 100644 index 0000000..afb80a9 --- /dev/null +++ b/book/2_potential_fields/introduction/conservative_fields.md @@ -0,0 +1,206 @@ +# Conservative Fields + +In general, the line integral in {eq}`eq:work-integrated-work` could depend on the path followed between two points. A force field is called conservative when the work done by the field between two points does not depend on the path taken between them. + +In other words, for any two paths $s_1$ and $s_2$ that start at the same point $P_0$ and end at the same point $P_1$, + +$$ + \int_{s_1} \vec{F}\cdot\vec{ds} + = + \int_{s_2} \vec{F}\cdot\vec{ds}. +$$ + +Earth's gravitational field is an example of a conservative field: the work depends only on the starting and ending positions, not on the detailed route taken between them. + +```{admonition} Exercise: a non-conservative field +Show that the two-dimensional vector field + +$$ + \vec{F}(x,y) = -y\,\hat{x} + x\,\hat{y} +$$ + +is not conservative. + +To do this, calculate the work done by the field around a circle of radius $R$ centered at the origin: + +$$ + \vec{r}(\theta) = R\cos\theta\,\hat{x} + R\sin\theta\,\hat{y}, + \qquad 0 \leq \theta \leq 2\pi. +$$ + +1. Calculate the differential displacement $d\vec{s}$ along the circle. +2. Evaluate $\vec{F}\cdot d\vec{s}$ on the circle. +3. Compute the closed line integral + + $$ + \oint \vec{F}\cdot d\vec{s}. + $$ + +4. Explain why your result shows that the field is not conservative. +``` + +```{dropdown} Solution +Along the circle, + +$$ + d\vec{s} + = + -R\sin\theta\,d\theta\,\hat{x} + + + R\cos\theta\,d\theta\,\hat{y}. +$$ + +The field evaluated on the circle is + +$$ + \vec{F} + = + -R\sin\theta\,\hat{x} + + + R\cos\theta\,\hat{y}. +$$ + +Therefore, + +$$ + \vec{F}\cdot d\vec{s} + = + R^2\,d\theta. +$$ + +The work around the closed path is + +$$ + \oint \vec{F}\cdot d\vec{s} + = + \int_0^{2\pi} R^2\,d\theta + = + 2\pi R^2. +$$ + +This is not zero. A conservative field must have zero work around any closed path, so this field is not conservative. +``` + +```{admonition} Physical example: magnetic field around a wire +We will come back to magnetic fields later in the course, so for now we simply postulate the following result. + +An infinitely long straight wire along the $z$ axis, carrying a steady current $I$, produces a magnetic field that circles around the wire: + +$$ + \vec{B}(\rho) = \frac{\mu_0 I}{2\pi \rho}\,\hat{\phi}. +$$ + +Here $\rho$ is the distance from the $z$ axis. The direction $\hat{\phi}$ is the direction tangent to a circle around the wire. If you look along the positive $z$ direction, $\hat{\phi}$ points counterclockwise around the wire. + +For a circular path of radius $\rho$ centered on the wire, the small displacement along the path is + +$$ + d\vec{s} = \rho\,d\phi\,\hat{\phi}. +$$ + +Therefore, + +$$ + \vec{B}\cdot d\vec{s} + = + \frac{\mu_0 I}{2\pi \rho}\,\hat{\phi} + \cdot + \rho\,d\phi\,\hat{\phi} + = + \frac{\mu_0 I}{2\pi}\,d\phi. +$$ + +Integrating once around the circle gives + +$$ + \oint \vec{B}\cdot d\vec{s} + = + \int_0^{2\pi} \frac{\mu_0 I}{2\pi}\,d\phi + = + \mu_0 I. +$$ + +This result is not zero, so this magnetic field is not conservative. This equation is a preview of Ampere's law, which we will study properly when we discuss electromagnetic fields. +``` + +Let is now consider the work done by a conservative force field to go from $P_0$ to an arbitrary point $P$, + +$$ +W(P_0,P) = \int_{P_0}^P \vec{F}(x,y,z) \cdot \vec{ds}, +$$ + +and to a point desplaced in the x-direction, + +$$ +W(P_0,P+\Delta x \cdot \hat{x}) = \int_{P_0}^{P+\Delta x \cdot \hat{x}} \vec{F}(x,y,z) \cdot \vec{ds}. +$$ + +Becase the path does not matter, we can go first from $P_0$ to $P$ and from there to $P+\Delta x \cdot \hat{x}$, so we have + +$$ +W(P_0,P+\Delta x \cdot \hat{x}) = W(P_0,P) + W(P,P+\Delta x \cdot \hat{x}), +$$ + +or + +$$ +W(P_0,P+\Delta x \cdot \hat{x}) - W(P_0,P) = W(P,P+\Delta x \cdot \hat{x}) = \int_{P}^{P+\Delta x \cdot \hat{x}} \vec{F}(x,y,z) \cdot \vec{ds}. +$$ + +If we go in a straight line to $P+\Delta x \cdot \hat{x}$, the path diferencial becomes + +$$ +\vec{ds} = dx\cdot \hat{x}. +$$ + +When we do the inner-product by the force field, + +$$ +\vec{F}(x,y,z) = F_x(x,y,z) \hat{x} + F_y(x,y,z) \hat{y} + F_z(x,y,z) \hat{z}, +$$ + +only the x component of the field matters (because $\hat{x}\cdot\hat{y} = \hat{x}\cdot\hat{z} = 0$), + +$$ +\vec{F}(x,y,z) \cdot \vec{ds} = \vec{F}(x,y,z) \cdot dx \cdot \hat{x} = F_x(x,y,z) \cdot dx. +$$ + +So combining with the previous we have + +$$ +W(P_0,P+\Delta x \cdot \hat{x}) - W(P_0,P) = \int_{P}^{P+\Delta x \cdot \hat{x}} F_x(x,y,z)\,dx. +$$ + +Now we can go towards the partial derivative of the work with respect to $x$: + +$$ +\frac{\partial W}{\partial x} += +\lim_{\Delta x \to 0} +\frac{W(P_0,P+\Delta x \cdot \hat{x}) - W(P_0,P)}{\Delta x} += +\lim_{\Delta x \to 0} +\frac{1}{\Delta x} +\int_{P}^{P+\Delta x \cdot \hat{x}} F_x(x,y,z)\,dx += +F_x(P). +$$ + +or, in a more compact form: + +$$ +\frac{\partial W}{\partial x} = F_x +$$ + +We could repeat the derivation for displacements in the y and z direction, respectively. Combining, we have + +$$ +\vec{\nabla} W = \vec{F}. +$$ (eq:work_is_gradient_of_work) + +In *words*, {eq}`eq:work_is_gradient_of_work` tells us: + +- The force field is the gradient of the work; +- The vector field, $\vec{F}$, is fully determined by the scalar field, $W$. + +Any vector field that can be constructed as the gradient of a *work* function, i.e. by {eq}`eq:work_is_gradient_of_work`, is a **conservative field**.. diff --git a/book/2_potential_fields/introduction/earth_gravity_work.ipynb b/book/2_potential_fields/introduction/earth_gravity_work.ipynb new file mode 100644 index 0000000..75392ff --- /dev/null +++ b/book/2_potential_fields/introduction/earth_gravity_work.ipynb @@ -0,0 +1,262 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "id": "6d204e9f", + "metadata": {}, + "source": [ + "# Earth Gravity Work\n", + "\n", + "This notebook illustrates the work done when moving through Earth's gravitational field. Gravity is radial, so only the radial part of the displacement contributes to $dW = \\vec{F}\\cdot\\vec{ds}$.\n", + "\n", + "The examples below compare several paths from the same starting point $P_0$ on Earth's surface to the same endpoint $P_1$ in a high orbit. The paths look different, but the total work done by gravity is the same because the gravitational field is conservative." + ] + }, + { + "cell_type": "markdown", + "id": "6a43c9e1", + "metadata": {}, + "source": [ + "(Click {fa}`rocket` --> {guilabel}`Live Code` to activate live code on this page.)" + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "id": "4b5e1832", + "metadata": { + "execution": { + "iopub.execute_input": "2026-08-26T10:51:28.196994Z", + "iopub.status.busy": "2026-08-26T10:51:28.196654Z", + "iopub.status.idle": "2026-08-26T10:51:28.694999Z", + "shell.execute_reply": "2026-08-26T10:51:28.694510Z" + } + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Analytic work done by gravity: -3.128e+07 J/kg\n", + "External work required: 3.128e+07 J/kg\n" + ] + } + ], + "source": [ + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "from pathlib import Path\n", + "\n", + "G = 6.67430e-11 # gravitational constant, m^3 kg^-1 s^-2\n", + "M_E = 5.972e24 # Earth mass, kg\n", + "R_E = 6.371e6 # Earth radius, m\n", + "g0 = G * M_E / R_E**2 # surface gravity, m s^-2\n", + "\n", + "r_start = R_E\n", + "r_end = 2.0 * R_E # high orbit, comparable to Earth's radius\n", + "r_overshoot = 2.45 * R_E # one path climbs too high, then comes back\n", + "theta_start = 0.0\n", + "theta_end = np.deg2rad(70)\n", + "\n", + "def gravity_acceleration(x, y):\n", + " r = np.sqrt(x**2 + y**2)\n", + " return -G * M_E * x / r**3, -G * M_E * y / r**3\n", + "\n", + "def make_path(kind, n=500):\n", + " t = np.linspace(0, 1, n)\n", + " if kind == \"out_then_around\":\n", + " halfway = t < 0.5\n", + " r = np.empty_like(t)\n", + " theta = np.empty_like(t)\n", + " r[halfway] = r_start + (r_end - r_start) * t[halfway] / 0.5\n", + " theta[halfway] = theta_start\n", + " r[~halfway] = r_end\n", + " theta[~halfway] = theta_start + (theta_end - theta_start) * (t[~halfway] - 0.5) / 0.5\n", + " elif kind == \"spiral\":\n", + " r = r_start + (r_end - r_start) * t\n", + " theta = theta_start + (theta_end - theta_start) * t\n", + " elif kind == \"around_then_out\":\n", + " halfway = t < 0.5\n", + " r = np.empty_like(t)\n", + " theta = np.empty_like(t)\n", + " r[halfway] = r_start\n", + " theta[halfway] = theta_start + (theta_end - theta_start) * t[halfway] / 0.5\n", + " r[~halfway] = r_start + (r_end - r_start) * (t[~halfway] - 0.5) / 0.5\n", + " theta[~halfway] = theta_end\n", + " elif kind == \"overshoot_then_return\":\n", + " turn = 0.65\n", + " outbound = t < turn\n", + " r = np.empty_like(t)\n", + " theta = np.empty_like(t)\n", + " r[outbound] = r_start + (r_overshoot - r_start) * t[outbound] / turn\n", + " theta[outbound] = theta_start + 0.75 * (theta_end - theta_start) * t[outbound] / turn\n", + " r[~outbound] = r_overshoot + (r_end - r_overshoot) * (t[~outbound] - turn) / (1 - turn)\n", + " theta[~outbound] = theta_start + 0.75 * (theta_end - theta_start) + 0.25 * (theta_end - theta_start) * (t[~outbound] - turn) / (1 - turn)\n", + " else:\n", + " raise ValueError(f\"Unknown path kind: {kind}\")\n", + "\n", + " x = r * np.cos(theta)\n", + " y = r * np.sin(theta)\n", + " return x, y\n", + "\n", + "def cumulative_gravity_work(x, y):\n", + " dx = np.diff(x)\n", + " dy = np.diff(y)\n", + " xm = 0.5 * (x[:-1] + x[1:])\n", + " ym = 0.5 * (y[:-1] + y[1:])\n", + " gx, gy = gravity_acceleration(xm, ym)\n", + " dW_per_kg = gx * dx + gy * dy\n", + " return np.concatenate([[0], np.cumsum(dW_per_kg)])\n", + "\n", + "paths = {\n", + " \"out then around\": make_path(\"out_then_around\"),\n", + " \"spiral\": make_path(\"spiral\"),\n", + " \"around then out\": make_path(\"around_then_out\"),\n", + " \"overshoot then return\": make_path(\"overshoot_then_return\"),\n", + "}\n", + "\n", + "analytic_work_per_kg = G * M_E * (1/r_end - 1/r_start)\n", + "print(f\"Analytic work done by gravity: {analytic_work_per_kg:.3e} J/kg\")\n", + "print(f\"External work required: {-analytic_work_per_kg:.3e} J/kg\")" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "id": "5c850c6d", + "metadata": { + "execution": { + "iopub.execute_input": "2026-08-26T10:51:28.696285Z", + "iopub.status.busy": "2026-08-26T10:51:28.696144Z", + "iopub.status.idle": "2026-08-26T10:51:29.251931Z", + "shell.execute_reply": "2026-08-26T10:51:29.251435Z" + } + }, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "fig, (ax_field, ax_work) = plt.subplots(1, 2, figsize=(12, 5))\n", + "\n", + "# Gravity field, shown in Earth-radius units. The arrows point inward and\n", + "# become shorter farther from Earth because |g| decreases as 1/r^2.\n", + "grid = np.linspace(-2.6, 2.6, 19)\n", + "X, Y = np.meshgrid(grid, grid)\n", + "radius = np.sqrt(X**2 + Y**2)\n", + "mask = radius > 1.05\n", + "\n", + "x_m = X[mask] * R_E\n", + "y_m = Y[mask] * R_E\n", + "gx, gy = gravity_acceleration(x_m, y_m)\n", + "\n", + "ax_field.quiver(\n", + " X[mask], Y[mask], gx/g0, gy/g0,\n", + " np.sqrt(gx**2 + gy**2)/g0,\n", + " cmap=\"viridis\", scale=6, width=0.004\n", + ")\n", + "\n", + "theta = np.linspace(0, 2*np.pi, 500)\n", + "ax_field.plot(np.cos(theta), np.sin(theta), color=\"0.25\", label=\"Earth surface\")\n", + "ax_field.plot(2*np.cos(theta), 2*np.sin(theta), \"--\", color=\"0.55\", label=\"orbit radius\")\n", + "\n", + "def add_path_arrows(ax, x, y, color, fractions=(0.35, 0.7)):\n", + " for fraction in fractions:\n", + " i = int(fraction * (len(x) - 2))\n", + " ax.annotate(\n", + " \"\",\n", + " xy=(x[i + 1]/R_E, y[i + 1]/R_E),\n", + " xytext=(x[i]/R_E, y[i]/R_E),\n", + " arrowprops={\"arrowstyle\": \"-|>\", \"color\": color, \"lw\": 1.8, \"mutation_scale\": 13},\n", + " )\n", + "\n", + "p0_x = r_start * np.cos(theta_start) / R_E\n", + "p0_y = r_start * np.sin(theta_start) / R_E\n", + "p1_x = r_end * np.cos(theta_end) / R_E\n", + "p1_y = r_end * np.sin(theta_end) / R_E\n", + "\n", + "ax_field.scatter([p0_x, p1_x], [p0_y, p1_y], s=70, color=\"black\", zorder=5)\n", + "ax_field.annotate(\"$P_0$\", (p0_x, p0_y), xytext=(8, 8), textcoords=\"offset points\", fontsize=12, weight=\"bold\")\n", + "ax_field.annotate(\"$P_1$\", (p1_x, p1_y), xytext=(8, 6), textcoords=\"offset points\", fontsize=12, weight=\"bold\")\n", + "\n", + "for label, (x, y) in paths.items():\n", + " line, = ax_field.plot(x/R_E, y/R_E, linewidth=2.4, label=label)\n", + " add_path_arrows(ax_field, x, y, line.get_color())\n", + " work = cumulative_gravity_work(x, y)\n", + " progress = np.linspace(0, 1, len(work))\n", + " ax_work.plot(progress, work/1e6, linewidth=2.4, label=f\"{label}: {work[-1]/1e6:.1f} MJ/kg\")\n", + "\n", + "ax_work.axhline(analytic_work_per_kg/1e6, color=\"0.3\", linestyle=\":\", label=\"analytic result\")\n", + "\n", + "ax_field.set_aspect(\"equal\")\n", + "plot_limit = 1.1 * r_overshoot / R_E\n", + "ax_field.set_xlim(0, plot_limit)\n", + "ax_field.set_ylim(0, plot_limit)\n", + "ax_field.set_xlabel(\"x / $R_E$\")\n", + "ax_field.set_ylabel(\"y / $R_E$\")\n", + "ax_field.set_title(\"Gravity field and alternative paths\")\n", + "ax_field.legend(loc=\"upper right\", fontsize=8)\n", + "\n", + "ax_work.set_xlabel(\"fraction of path travelled\")\n", + "ax_work.set_ylabel(\"work done by gravity [MJ/kg]\")\n", + "ax_work.set_title(\"Cumulative line integral\")\n", + "ax_work.legend(fontsize=8)\n", + "ax_work.grid(True, alpha=0.3)\n", + "\n", + "plt.tight_layout()\n", + "\n", + "# Save the default figure so it can be reused from the Markdown chapter.\n", + "cwd = Path.cwd()\n", + "if cwd.name == \"introduction\":\n", + " figure_dir = cwd / \"figures\"\n", + "elif cwd.name == \"2_potential_fields\":\n", + " figure_dir = cwd / \"introduction\" / \"figures\"\n", + "elif (cwd / \"2_potential_fields\").exists():\n", + " figure_dir = cwd / \"2_potential_fields\" / \"introduction\" / \"figures\"\n", + "else:\n", + " figure_dir = cwd / \"book\" / \"2_potential_fields\" / \"introduction\" / \"figures\"\n", + "figure_dir.mkdir(parents=True, exist_ok=True)\n", + "fig.savefig(figure_dir / \"earth_gravity_work.png\", dpi=200, bbox_inches=\"tight\")\n", + "\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "id": "207e205d", + "metadata": {}, + "source": [ + "Try changing `r_end`, `theta_end`, or the path definitions above. As long as the starting and ending points are unchanged, the total gravitational work is unchanged. The overshoot path climbs beyond $P_1$, so gravity does extra negative work at first; when the path returns inward, gravity does positive work and the cumulative integral recovers to the same final value." + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.12.13" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/book/2_potential_fields/introduction/figures/earth_gravity_work.png b/book/2_potential_fields/introduction/figures/earth_gravity_work.png new file mode 100644 index 0000000..c13b975 Binary files /dev/null and b/book/2_potential_fields/introduction/figures/earth_gravity_work.png differ diff --git a/book/2_potential_fields/introduction/figures/helmholtz_field_comparison.png b/book/2_potential_fields/introduction/figures/helmholtz_field_comparison.png new file mode 100644 index 0000000..9db9a88 Binary files /dev/null and b/book/2_potential_fields/introduction/figures/helmholtz_field_comparison.png differ diff --git a/book/2_potential_fields/introduction/figures/principia_book1_plate1_figure1.png b/book/2_potential_fields/introduction/figures/principia_book1_plate1_figure1.png new file mode 100644 index 0000000..7fc4f1b Binary files /dev/null and b/book/2_potential_fields/introduction/figures/principia_book1_plate1_figure1.png differ diff --git a/book/2_potential_fields/introduction/figures/principia_book1_plate6_figure1.png b/book/2_potential_fields/introduction/figures/principia_book1_plate6_figure1.png new file mode 100644 index 0000000..d5f1122 Binary files /dev/null and b/book/2_potential_fields/introduction/figures/principia_book1_plate6_figure1.png differ diff --git a/book/2_potential_fields/introduction/figures/spherical_shell_disturbance.png b/book/2_potential_fields/introduction/figures/spherical_shell_disturbance.png new file mode 100644 index 0000000..bc5f233 Binary files /dev/null and b/book/2_potential_fields/introduction/figures/spherical_shell_disturbance.png differ diff --git a/book/2_potential_fields/introduction/figures/spherical_shell_field.png b/book/2_potential_fields/introduction/figures/spherical_shell_field.png new file mode 100644 index 0000000..856c0ce Binary files /dev/null and b/book/2_potential_fields/introduction/figures/spherical_shell_field.png differ diff --git a/book/2_potential_fields/introduction/fundamentals.md b/book/2_potential_fields/introduction/fundamentals.md new file mode 100644 index 0000000..c329d28 --- /dev/null +++ b/book/2_potential_fields/introduction/fundamentals.md @@ -0,0 +1,15 @@ +# Fundamentals + +## Field + +A field is a function, or set of functions, in time and space, for example + +$$ + y = f(x,y,z,t) +$$ + +In this section of the course we address *force* fields, such as the gravitational field defining the trajectory of a satellite, or the electric field actuating on a charge. The force field itself will be a *vector field*, + +$$ + \vec{F}(x,y,z,t) = F_x(x,y,z,t)\cdot \hat{x} + F_y(x,y,z,t)\cdot \hat{u} + F_z(x,y,z,t)\cdot \hat{z} +$$ diff --git a/book/2_potential_fields/introduction/helmholtz_decomposition.md b/book/2_potential_fields/introduction/helmholtz_decomposition.md new file mode 100644 index 0000000..2ab38f1 --- /dev/null +++ b/book/2_potential_fields/introduction/helmholtz_decomposition.md @@ -0,0 +1,58 @@ +# Non-conservative Fields: Helmholtz Decomposition + +In the previous section, we saw that a conservative vector field can be written as the gradient of a scalar field. Equations {eq}`eq:point-mass-gravitational-potential` and {eq}`eq:point-mass-gravity-field`, for example, describe the scalar potential of a point mass and the corresponding gravity vector field. Most of this chapter deals with fields of this type. We may nevertheless wonder whether physical vector fields always have this form. Anticipating that the answer is no, is there still a simple general expression for a vector field? + +The answer is given by the **Helmholtz decomposition**. Under suitable smoothness and boundary conditions, a vector field can be written as + +$$ + \vec{F} = -\vec{\nabla}\Phi + \vec{\nabla}\times\vec{A}. +$$ (eq:helmholtz-decomposition) + +The field is decomposed into two parts: + +1. A conservative, or **irrotational**, part given by the gradient of a scalar potential. It is irrotational because + + $$ + \vec{\nabla}\times(-\vec{\nabla}\Phi)=\vec{0}. + $$ + +2. A divergence-free, or **solenoidal**, part given by the curl of a **vector potential**. It is solenoidal because + + $$ + \vec{\nabla}\cdot(\vec{\nabla}\times\vec{A})=0. + $$ + +The two parts have visibly different characters. Consider a cross-section through a uniform-density sphere and through a long wire carrying a uniform current. Inside the sphere, gravity points toward the centre and the field lines converge, but do not circulate. Inside the wire, the magnetic field circulates around the current, but its field lines neither begin nor end. + +```{figure} figures/helmholtz_field_comparison.png +:name: helmholtz-field-comparison +:width: 100% + +Two simple physical fields. Left: inside a uniform-density sphere, $\vec{g}=-\kappa(x,y,z)$ is irrotational and has negative divergence. Right: inside a long wire with uniform current in the $z$-direction, $\vec{B}=\beta(-y,x,0)$ is solenoidal and circulates around the current. The arrows show a two-dimensional cross-section; their colour and length indicate field magnitude. +``` + +Notice that *irrotational* does not mean that the field has no source, and *solenoidal* does not mean that the field cannot curve. The gravity field in the left panel has non-zero divergence within the mass distribution. The magnetic field in the right panel has non-zero curl, but zero divergence. + +```{admonition} Exercise: from potentials to physical fields +:class: tip + +Work in Cartesian coordinates. + +1. Inside a sphere with uniform mass density $\rho$, postulate the gravitational potential per unit mass + + $$ + \Phi_g(x,y,z)=\frac{2\pi G\rho}{3}(x^2+y^2+z^2), + $$ + + where an arbitrary additive constant has been omitted. Calculate $\vec{g}=-\vec{\nabla}\Phi_g$. Then show that $\vec{\nabla}\times\vec{g}=\vec{0}$ and calculate $\vec{\nabla}\cdot\vec{g}$. How does the sign of the divergence relate to the converging arrows in the left panel? + +2. Inside a long cylindrical wire carrying a uniform current density $\vec{J}=J\hat{z}$, postulate the vector potential + + $$ + \vec{A}(x,y,z)=-\frac{\mu_0J}{4}(x^2+y^2)\hat{z}. + $$ + + Calculate $\vec{B}=\vec{\nabla}\times\vec{A}$. Then show that $\vec{\nabla}\cdot\vec{B}=0$ and calculate $\vec{\nabla}\times\vec{B}$. How do these results relate to the circulating arrows in the right panel? +``` + +Later in the course we will use vector potentials to describe magnetic fields in more detail. For now, we will begin with the nicely irrotational gravity field. diff --git a/book/2_potential_fields/introduction/intro.md b/book/2_potential_fields/introduction/intro.md new file mode 100644 index 0000000..b8f2bbd --- /dev/null +++ b/book/2_potential_fields/introduction/intro.md @@ -0,0 +1 @@ +# Introduction to Potential Fields diff --git a/book/2_potential_fields/introduction/newtons_principia.md b/book/2_potential_fields/introduction/newtons_principia.md new file mode 100644 index 0000000..7587109 --- /dev/null +++ b/book/2_potential_fields/introduction/newtons_principia.md @@ -0,0 +1,196 @@ +# Newton's Principia + +In 1687, Isaac Newton published the *Philosophiae Naturalis Principia Mathematica*, usually called the *Principia*. It marks a key moment in the history of physics: Newton showed that the motion of objects on Earth and the motion of planets in the sky could be described by the same mathematical laws. At that time, Kepler's laws provided strong empirical evidence for the regularity of planetary motion, but the physical principles needed to explain that regularity were still missing. + +Johannes Kepler had summarized planetary motion in three empirical laws. These laws described what the planets do, but not why they move that way. Newton's decisive step was to connect the observed motion to a law of force. + +```{note} +Kepler's three laws are included here only for historical completeness: + +1. Planets move around the Sun in ellipses, with the Sun at one focus. +2. The line from the Sun to a planet sweeps out equal areas in equal times. +3. The square of a planet's orbital period is proportional to the cube of the semi-major axis of its orbit ($T^2 \propto a^3$). +``` + +```{figure} figures/principia_book1_plate6_figure1.png +:name: principia-book1-plate6-figure1 +:width: 70% + +Newton's diagram for Book I, Plate 6, Figure 1 of Andrew Motte's 1729 English translation of the *Principia*. It is part of Newton's geometric treatment of motion under a force directed toward a centre. Source: Wikimedia Commons, public domain. +``` + +An important clue was already available. Christiaan Huygens had analysed uniform circular motion and related it to an acceleration directed toward the centre. In modern notation, the magnitude of this centripetal acceleration is + +$$ +a_c = \frac{v^2}{r} = \frac{4\pi^2 r}{T^2}. +$$ + +For a circular orbit, the orbital radius is also its semi-major axis. Combining this result with Kepler's third law, $T^2 \propto r^3$, gives + +$$ + a_c \propto \frac{1}{r^2}. +$$ + +The acceleration required to keep a planet in a circular orbit therefore decreases with the square of its distance from the Sun. This argument does not yet establish universal gravitation, and real planetary orbits are elliptical, but it reveals the inverse-square dependence that Newton would develop much more fully. + +In 1684, shortly before writing the *Principia*, Newton set out an early version of this connection in *De Motu Corporum in Gyrum* (*On the Motion of Bodies in an Orbit*). There he studied motion under centripetal forces and related laws of force to the orbits they produce. In the *Principia*, he developed these ideas into a much broader account of motion and universal gravitation. + +Newton's formulation differs from the way we write the law today. The *Principia* expresses the inverse-square character of gravity geometrically and relates gravitational attraction to the amount of matter in the interacting bodies, but it does not introduce the modern gravitational constant $G$. In modern scalar notation, the magnitude of the gravitational force between two point masses is + +$$ + F = G\frac{Mm}{r^2}. +$$ + +Here $M$ and $m$ are the two masses, $r$ is the distance between them, and $G$ is the gravitational constant. This compact equation is a later formulation of Newton's physical idea. It gives only the magnitude of the force; its direction must be included separately. + +If we place the mass $M$ at the origin, the force on a mass $m$ at position $\vec{r}$ is + +$$ + \vec{F}(\vec{r}) = -G\frac{Mm}{r^2}\hat{r}. +$$ (eq:two-body-gravity-force) + +The minus sign tells us that the force points opposite to $\hat{r}$: gravity pulls the mass inward, toward the origin. Equation {eq}`eq:two-body-gravity-force` is already a field description. At every point in space, it tells us what force would act on the mass $m$ if it were placed there. Equivalently, we can define the gravitational field $\vec{g}=\vec{F}/m$, which does not depend on the chosen test mass. + +The *Principia* was written mostly in the language of geometry, not in the modern vector-calculus notation we use today. In this course we will translate Newton's physical idea into the language of fields: + +- a force field assigns a vector to each point in space; +- work is obtained by integrating the force along a path; +- for gravity, that work depends only on the starting and ending positions; +- this allows us to describe the field using a scalar potential. + +This provides a bridge from Newton's mechanics to potential fields. The physics begins with forces and motion, while the mathematics leads us toward line integrals, gradients, and scalar functions. + +## The extended spherical Earth + +Equation {eq}`eq:two-body-gravity-force` describes the force between two *point masses*. It seems reasonable to approximate an extended body as a point when we observe it from a distance much greater than its size. It is far less obvious that the same expression should apply close to the body, for example to a satellite in low Earth orbit. + +We can formulate the extended-body problem by dividing the Earth into infinitesimal mass elements and adding their contributions. Let $\vec{r}$ be the position at which we evaluate the force, let $\vec{r'}$ locate a mass element inside the Earth, and let $\rho(\vec{r'})$ be the mass density there. Since $dm'=\rho(\vec{r'})\,dV'$, the total force on a test mass $m$ is + +$$ +\vec{F}(\vec{r}) += +-Gm +\int_V \rho(\vec{r'}) \frac{\vec{r}-\vec{r'}}{|\vec{r}-\vec{r'}|^3}\,dV'. +$$ (eq:extended-body-gravity-force) + +Each element pulls the test mass toward $\vec{r'}$. The integral appears straightforward, but evaluating it directly for every point outside an extended body can be a substantial calculation. We will come back to the problem described by Equation {eq}`eq:extended-body-gravity-force` later in the course. + +Dividing by the mass $m$ of the object being pulled by the Earth gives us a relation between the mass distribution of the Earth, $\rho(\vec{r'})$, and the gravitational vector field, $\vec{g}(\vec{r})$. This is an example of a **forward problem**: + +$$ +\rho(\vec{r'}) \quad \longrightarrow \quad \vec{g}(\vec{r}). +$$ + +Given a distribution of mass, we calculate the gravity field that it produces. In Earth science, however, we are often interested in the opposite direction. We can measure the gravity field, while the distribution of mass inside the Earth is not directly observable from those measurements. This leads to the **inverse problem**: + +$$ +\vec{g}(\vec{r}) \quad \longrightarrow \quad \rho(\vec{r'}). +$$ + +This direction is considerably more difficult. In general, many — if not most — inverse problems do not have a unique solution: different distributions of mass may produce the same observations. + +```{admonition} Reading the mathematics +:class: tip + +The geometric factor + +$$ +\frac{\vec{r}-\vec{r'}}{|\vec{r}-\vec{r'}|^3} +$$ + +may look unfamiliar, but we have already encountered the same construction. Since + +$$ +\hat{r}=\frac{\vec{r}}{|\vec{r}|}, +$$ + +the point-mass force in Equation {eq}`eq:two-body-gravity-force` can also be written as + +$$ +\vec{F}(\vec{r}) += +-GMm\frac{\vec{r}}{|\vec{r}|^3}. +$$ + +The numerator supplies the direction, while the combination of numerator and denominator gives the inverse-square dependence. The extended-body expression uses exactly the same idea, but replaces $\vec{r}$ by the separation vector $\vec{r}-\vec{r'}$. + +Try to read this new expression as a sentence: + +- What point does $\vec{r}$ represent? +- What point does $\vec{r'}$ represent? +- From which point to which point does $\vec{r}-\vec{r'}$ point? +- Why does the denominator contain the third power of the distance, even though gravity is an inverse-square law? +- What role does the minus sign in front of the integral play? + +Hint: introduce $\vec{R}=\vec{r}-\vec{r'}$ and compare the resulting expression directly with the point-mass force above. The goal is not only to manipulate the expression, but to read it as a compact description of the geometry and physics. +``` + +This was not merely a modern technical detail. The inverse-square law describes attraction between point masses, but the Earth, Moon, Sun, and planets are extended bodies. To apply his theory of gravitational attraction to real celestial bodies, Newton therefore had to determine how the attraction of an extended spherical body relates to the inverse-square law for individual particles. + +In Book I, Section XII of the *Principia*, entitled *Of the attractive forces of spherical bodies*, Newton begins with a thin, uniform spherical shell and proves two remarkable results. + +**Proposition 70.** A body located anywhere inside a uniform spherical shell experiences no net gravitational attraction from the shell. + +This is not obvious. Away from the centre, the nearest part of the shell is closer and therefore pulls more strongly per unit mass. Newton showed geometrically that this is exactly compensated by the greater amount of material contributing from the more distant side. + +**Proposition 71.** For a body located outside a uniform spherical shell, the gravitational attraction is exactly the same as if the entire mass of the shell were concentrated at its centre. + +The importance of these results goes beyond a single shell. A spherically symmetric body whose density may vary with radius can be regarded as a collection of concentric uniform shells. Their contributions add, so outside a spherical Earth the gravitational field is + +$$ +\vec{g}(\vec{r}) += +-\frac{GM}{r^2}\,\hat{r}, +\qquad r>R, +$$ + +exactly as if the entire mass of the Earth were concentrated at its centre. + +Thus, treating the Earth as a point mass is not merely an approximation that improves with distance. Outside a perfectly spherically symmetric Earth, it is an exact consequence of the inverse-square law. These examples leave us with a general problem: how can we describe and calculate gravitational fields produced by distributed sources efficiently? To answer that question, we will develop the concept of a scalar potential. +%This result justifies the gravitational field used in the examples that follow and gives us a concrete setting in which to introduce work and potential. --> + +## Example: gravity inside and outside a thick shell + +Consider a uniform spherical shell with inner radius $R_i$, outer radius $R_o$, density $\rho$, and total mass $M$. By symmetry, its gravitational field must be radial. Newton's shell results also tell us that only matter at radii smaller than the observation point contributes to the field there. The enclosed mass is therefore + +$$ +M_{\mathrm{enc}}(r) += +\begin{cases} +0, & 0 \leq r < R_i,\\[4pt] +\dfrac{4\pi\rho}{3}\left(r^3-R_i^3\right), & R_i \leq r \leq R_o,\\[6pt] +M, & r>R_o. +\end{cases} +$$ + +The gravitational field follows immediately: + +$$ +\vec{g}(\vec{r}) += +-G\frac{M_{\mathrm{enc}}(r)}{r^2}\hat{r}. +$$ + +```{figure} figures/spherical_shell_field.png +:name: thick-spherical-shell-field +:width: 100% + +The gravitational field of a uniform thick spherical shell. The field vanishes throughout the empty cavity, grows as progressively more mass is enclosed within the shell material, and decreases as $1/r^2$ outside the shell. Arrow direction and colour represent the direction and magnitude of $\vec{g}$. The figure is generated in the accompanying {doc}`spherical_shell_gravity` notebook. +``` + +The zero field in the cavity is especially striking: it holds everywhere inside the cavity, not only at its centre. Outside the shell, the field depends on the total mass $M$ but not on how that mass is distributed with radius, provided the distribution remains spherically symmetric. + +### What if the mass distribution is not spherical? + +To break the symmetry, imagine moving part of the shell's mass into two compact concentrations. In the example below, $0.82M$ remains in the uniform shell, while point-like masses $0.11M$ and $0.07M$ are placed at different locations within it. The total mass is still $M$, so any difference in the measured field must come from its distribution rather than its total amount. + +```{figure} figures/spherical_shell_disturbance.png +:name: disturbed-spherical-shell-field +:width: 100% + +A uniform shell and a disturbed shell with the same total mass. The disturbance changes both the direction and magnitude of the field. Measurements on a circle outside the shell acquire angle-dependent radial and tangential components; a uniform spherical shell would instead produce a constant radial component and no tangential component. The disturbances are intentionally exaggerated to make the effect visible. The figure is generated in the accompanying {doc}`spherical_shell_gravity` notebook. +``` + +The shell theorem no longer applies to the complete disturbed distribution. The field is not a function of $r$ alone, and knowing the total mass is not sufficient to predict it at finite distances. Conversely, variations in gravity measured at different positions can reveal departures from spherical symmetry and provide information about how mass is distributed. + +There is an important limit to this conclusion. Far from any bounded mass distribution, the leading contribution approaches the field of a point mass containing the total mass, while the signatures of its internal structure become progressively weaker. Measurements made closer to the source retain more spatial detail, but they still do not generally determine a unique mass distribution without additional assumptions or information. This is precisely the promise and the difficulty of the inverse problem introduced above: gravity anomalies can constrain a hidden mass distribution without uniquely revealing it. diff --git a/book/2_potential_fields/introduction/plot_helmholtz_examples.py b/book/2_potential_fields/introduction/plot_helmholtz_examples.py new file mode 100644 index 0000000..e560584 --- /dev/null +++ b/book/2_potential_fields/introduction/plot_helmholtz_examples.py @@ -0,0 +1,71 @@ +from pathlib import Path + +import matplotlib.pyplot as plt +import numpy as np +from matplotlib.colors import Normalize +from matplotlib.patches import Circle + + +figure_path = Path(__file__).parent / "figures" / "helmholtz_field_comparison.png" + +coordinates = np.linspace(-0.9, 0.9, 13) +x, y = np.meshgrid(coordinates, coordinates) +radius = np.hypot(x, y) +inside = radius <= 0.92 + +fields = [ + (-x, -y, "Irrotational: gravity inside a sphere"), + (-y, x, "Solenoidal: magnetic field inside a wire"), +] + +fig, axes = plt.subplots(1, 2, figsize=(10.5, 4.8), layout="constrained") +normalization = Normalize(0, 1) + +for ax, (field_x, field_y, title) in zip(axes, fields): + field_x = np.where(inside, field_x, np.nan) + field_y = np.where(inside, field_y, np.nan) + magnitude = np.hypot(field_x, field_y) + + ax.add_patch(Circle((0, 0), 1, facecolor="#eeeeee", edgecolor="0.25", lw=1.5, zorder=-2)) + quiver = ax.quiver( + x, + y, + field_x, + field_y, + magnitude, + cmap="viridis", + norm=normalization, + angles="xy", + scale_units="xy", + scale=5.2, + width=0.008, + pivot="mid", + ) + ax.plot(0, 0, "o", ms=4, color="0.2") + ax.set( + xlim=(-1.08, 1.08), + ylim=(-1.08, 1.08), + xlabel="$x$", + ylabel="$y$", + title=title, + ) + ax.set_aspect("equal") + ax.set_xticks([-1, 0, 1]) + ax.set_yticks([-1, 0, 1]) + +for radius_guide in (0.3, 0.6, 0.9): + axes[1].add_patch( + Circle((0, 0), radius_guide, fill=False, edgecolor="0.55", lw=0.7, ls=":", zorder=-1) + ) + +fig.colorbar( + quiver, + ax=axes, + orientation="horizontal", + label="field magnitude (normalized)", + shrink=0.72, + pad=0.06, + aspect=38, +) +fig.savefig(figure_path, dpi=200, bbox_inches="tight") +plt.close(fig) diff --git a/book/2_potential_fields/introduction/potential.md b/book/2_potential_fields/introduction/potential.md new file mode 100644 index 0000000..71fd953 --- /dev/null +++ b/book/2_potential_fields/introduction/potential.md @@ -0,0 +1,83 @@ +# Potential and Equipotential Surfaces + +For a conservative field, the work done between two points can be described using a scalar function. This scalar function is called a **potential**. + +The central idea is that instead of describing the vector field directly, we can describe a scalar field whose spatial changes determine the vector field. + +## Potential + +In the previous section we introduced a work function $W(P_0,P)$ and found that, for a conservative force field, + +$$ + \vec{F} = \vec{\nabla} W. +$$ + +In many physical problems we define the potential $\Phi$ with the opposite sign: + +$$ + \Phi = -W. +$$ + +With this convention, the force field is + +$$ + \vec{F} = -\vec{\nabla} \Phi. +$$ + +The minus sign has an important physical meaning: the force points in the direction where the potential decreases most rapidly. + +For example, near Earth's surface the gravitational potential energy of a mass $m$ can be written approximately as + +$$ + \Phi(z) = mgz, +$$ + +where $z$ is height. The gravitational force is then + +$$ + \vec{F} = -\vec{\nabla} \Phi = -mg\,\hat{z}. +$$ + +The force points downward, toward lower gravitational potential energy. + +As a further example, consider the gravitational field of a point mass $M$ at the origin. We will derive this result later; for now, we postulate that the gravitational potential per unit mass is + +$$ + \Phi(\vec{r}) = -\frac{GM}{|\vec{r}|}. +$$ (eq:point-mass-gravitational-potential) + +The corresponding gravity field is + +$$ + \vec{g}(\vec{r}) + = -\vec{\nabla}\Phi + = -GM\frac{\vec{r}}{|\vec{r}|^3}. +$$ (eq:point-mass-gravity-field) + +The vector $\vec{r}/|\vec{r}|^3$ combines the outward radial direction with an inverse-square magnitude, while the minus sign makes the field point inward, toward the mass. For a test mass $m$, the potential energy is $m\Phi$ and the gravitational force is $m\vec{g}$. + +## Equipotential surfaces + +An **equipotential surface** is a surface on which the potential has the same value everywhere: + +$$ + \Phi(x,y,z) = \mathrm{constant}. +$$ + +If a particle moves along an equipotential surface, then the change in potential is zero: + +$$ + dV = 0. +$$ + +Because the force is related to the gradient of the potential, + +$$ + \vec{F} = -\vec{\nabla} \Phi, +$$ + +the force is perpendicular to the equipotential surface. Motion along the surface is sideways relative to the force, so the force does no work for a displacement along that surface. + +```{admonition} Key idea +Field lines point in the direction of steepest change of the potential. Equipotential surfaces are perpendicular to those field lines. +``` diff --git a/book/2_potential_fields/introduction/spherical_shell_gravity.ipynb b/book/2_potential_fields/introduction/spherical_shell_gravity.ipynb new file mode 100644 index 0000000..2d88c6c --- /dev/null +++ b/book/2_potential_fields/introduction/spherical_shell_gravity.ipynb @@ -0,0 +1,1141 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "id": "shell-introduction", + "metadata": {}, + "source": [ + "# Gravity of a Thick Spherical Shell\n", + "\n", + "This notebook visualizes the gravitational field of a uniform thick spherical shell and compares it with a non-spherical mass distribution having the same total mass. We use dimensionless units with $G=M=R_o=1$, where $R_o$ is the outer radius of the shell. The plotted field is the gravitational acceleration $\\vec{g}$; the force on a test mass is $\\vec{F}=m\\vec{g}$." + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "id": "shell-model", + "metadata": { + "execution": { + "iopub.execute_input": "2026-08-26T10:51:35.693149Z", + "iopub.status.busy": "2026-08-26T10:51:35.693020Z", + "iopub.status.idle": "2026-08-26T10:51:36.065491Z", + "shell.execute_reply": "2026-08-26T10:51:36.064916Z" + } + }, + "outputs": [], + "source": [ + "import numpy as np\n", + "import matplotlib.pyplot as plt\n", + "from matplotlib.colors import Normalize\n", + "from pathlib import Path\n", + "\n", + "G = 1.0\n", + "M = 1.0\n", + "R_inner = 0.55\n", + "R_outer = 1.0\n", + "g_surface = G * M / R_outer**2\n", + "\n", + "def enclosed_fraction(r):\n", + " r = np.asarray(r, dtype=float)\n", + " fraction = np.zeros_like(r)\n", + " in_shell = (r >= R_inner) & (r <= R_outer)\n", + " fraction[in_shell] = (r[in_shell]**3 - R_inner**3) / (R_outer**3 - R_inner**3)\n", + " fraction[r > R_outer] = 1.0\n", + " return fraction\n", + "\n", + "def shell_acceleration(x, y, mass=M):\n", + " x, y = np.broadcast_arrays(np.asarray(x, dtype=float), np.asarray(y, dtype=float))\n", + " r = np.hypot(x, y)\n", + " gx = np.zeros_like(r)\n", + " gy = np.zeros_like(r)\n", + " nonzero = r > 0\n", + " factor = np.zeros_like(r)\n", + " factor[nonzero] = -G * mass * enclosed_fraction(r[nonzero]) / r[nonzero]**3\n", + " gx[nonzero] = factor[nonzero] * x[nonzero]\n", + " gy[nonzero] = factor[nonzero] * y[nonzero]\n", + " return gx, gy\n", + "\n", + "def figure_directory():\n", + " cwd = Path.cwd()\n", + " if cwd.name == 'introduction':\n", + " result = cwd / 'figures'\n", + " elif cwd.name == '2_potential_fields':\n", + " result = cwd / 'introduction' / 'figures'\n", + " elif (cwd / '2_potential_fields').exists():\n", + " result = cwd / '2_potential_fields' / 'introduction' / 'figures'\n", + " else:\n", + " result = cwd / 'book' / '2_potential_fields' / 'introduction' / 'figures'\n", + " result.mkdir(parents=True, exist_ok=True)\n", + " return result\n", + "\n", + "figure_dir = figure_directory()" + ] + }, + { + "cell_type": "markdown", + "id": "symmetric-shell-heading", + "metadata": {}, + "source": [ + "## The symmetric shell\n", + "\n", + "Inside the empty cavity, every spherical shell contributes zero field. Within the material, only the mass at smaller radii contributes to the field. Outside the shell, all its mass acts as though it were concentrated at the centre." + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "id": "symmetric-shell-figure", + "metadata": { + "execution": { + "iopub.execute_input": "2026-08-26T10:51:36.067057Z", + "iopub.status.busy": "2026-08-26T10:51:36.066910Z", + "iopub.status.idle": "2026-08-26T10:51:36.434712Z", + "shell.execute_reply": "2026-08-26T10:51:36.434092Z" + } + }, + "outputs": [], + "source": [ + "fig, (ax_field, ax_profile) = plt.subplots(1, 2, figsize=(11.5, 4.8))\n", + "\n", + "grid = np.linspace(-1.5, 1.5, 15)\n", + "X, Y = np.meshgrid(grid, grid)\n", + "gx, gy = shell_acceleration(X, Y)\n", + "magnitude = np.hypot(gx, gy) / g_surface\n", + "quiver = ax_field.quiver(\n", + " X, Y, gx / g_surface, gy / g_surface, magnitude,\n", + " cmap='viridis', norm=Normalize(0, 1.05), scale=6.5, width=0.007\n", + ")\n", + "theta = np.linspace(0, 2 * np.pi, 500)\n", + "ax_field.fill(R_outer * np.cos(theta), R_outer * np.sin(theta), color='#d9d9d9', zorder=-3)\n", + "ax_field.fill(R_inner * np.cos(theta), R_inner * np.sin(theta), color='white', zorder=-2)\n", + "ax_field.plot(R_inner * np.cos(theta), R_inner * np.sin(theta), color='0.25', lw=1.2)\n", + "ax_field.plot(R_outer * np.cos(theta), R_outer * np.sin(theta), color='0.25', lw=1.2)\n", + "ax_field.set(xlim=(-1.6, 1.6), ylim=(-1.6, 1.6), xlabel='$x/R_o$', ylabel='$y/R_o$',\n", + " title='Field of a uniform thick shell')\n", + "ax_field.set_aspect('equal')\n", + "fig.colorbar(quiver, ax=ax_field, label=r'$|\\vec{g}|/(GM/R_o^2)$', shrink=0.82)\n", + "\n", + "r = np.linspace(0, 2.2, 900)\n", + "g_magnitude = np.zeros_like(r)\n", + "nonzero = r > 0\n", + "g_magnitude[nonzero] = G * M * enclosed_fraction(r[nonzero]) / r[nonzero]**2\n", + "ax_profile.axvspan(0, R_inner, color='#e8f4f8', label='empty cavity')\n", + "ax_profile.axvspan(R_inner, R_outer, color='#e0e0e0', label='shell material')\n", + "ax_profile.plot(r, g_magnitude / g_surface, color='#b23a48', lw=2.5)\n", + "ax_profile.axvline(R_inner, color='0.35', lw=1)\n", + "ax_profile.axvline(R_outer, color='0.35', lw=1)\n", + "ax_profile.set(xlim=(0, 2.2), ylim=(0, 1.12), xlabel='$r/R_o$',\n", + " ylabel=r'$|\\vec{g}|/(GM/R_o^2)$', title='Field magnitude versus radius')\n", + "ax_profile.grid(alpha=0.25)\n", + "ax_profile.legend(frameon=False, loc='upper right')\n", + "\n", + "fig.tight_layout()\n", + "fig.savefig(figure_dir / 'spherical_shell_field.png', dpi=200, bbox_inches='tight')\n", + "plt.close(fig)" + ] + }, + { + "cell_type": "markdown", + "id": "symmetric-shell-static-figure", + "metadata": {}, + "source": [ + "```{figure} figures/spherical_shell_field.png\n", + ":width: 100%\n", + "\n", + "The field of a uniform thick spherical shell and its radial magnitude.\n", + "```" + ] + }, + { + "cell_type": "markdown", + "id": "disturbed-shell-heading", + "metadata": {}, + "source": [ + "## Breaking spherical symmetry\n", + "\n", + "For an intentionally exaggerated disturbance, we leave $0.82M$ in the uniform shell and redistribute the remaining mass into two point-like concentrations, $m_1=0.11M$ and $m_2=0.07M$. The disturbed and uniform models therefore have the same total mass. A small numerical softening is used only to keep the arrows finite close to the plotted point masses. The measurement curves outside the shell use the exact point-mass field." + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "id": "disturbed-shell-figure", + "metadata": { + "execution": { + "iopub.execute_input": "2026-08-26T10:51:36.436201Z", + "iopub.status.busy": "2026-08-26T10:51:36.436105Z", + "iopub.status.idle": "2026-08-26T10:51:36.836525Z", + "shell.execute_reply": "2026-08-26T10:51:36.836006Z" + } + }, + "outputs": [], + "source": [ + "shell_mass = 0.82 * M\n", + "anomalies = [\n", + " (0.11 * M, 0.72, 0.18),\n", + " (0.07 * M, -0.35, -0.68),\n", + "]\n", + "\n", + "def disturbed_acceleration(x, y, softened=False):\n", + " gx, gy = shell_acceleration(x, y, mass=shell_mass)\n", + " x, y = np.broadcast_arrays(np.asarray(x, dtype=float), np.asarray(y, dtype=float))\n", + " epsilon2 = 0.07**2 if softened else 0.0\n", + " for point_mass, xp, yp in anomalies:\n", + " dx = x - xp\n", + " dy = y - yp\n", + " distance_squared = dx**2 + dy**2 + epsilon2\n", + " factor = -G * point_mass / distance_squared**1.5\n", + " gx = gx + factor * dx\n", + " gy = gy + factor * dy\n", + " return gx, gy\n", + "\n", + "fig = plt.figure(figsize=(10.5, 9.2), layout='constrained')\n", + "grid_spec = fig.add_gridspec(2, 2, height_ratios=(1, 0.72))\n", + "axes = [\n", + " fig.add_subplot(grid_spec[0, 0]),\n", + " fig.add_subplot(grid_spec[0, 1]),\n", + " fig.add_subplot(grid_spec[1, :]),\n", + "]\n", + "plot_models = [\n", + " ('Uniform shell, total mass $M$', lambda x, y: shell_acceleration(x, y, mass=M)),\n", + " ('Same total mass, disturbed', lambda x, y: disturbed_acceleration(x, y, softened=True)),\n", + "]\n", + "\n", + "grid = np.linspace(-1.4, 1.4, 15)\n", + "X, Y = np.meshgrid(grid, grid)\n", + "for ax, (title, field_function) in zip(axes[:2], plot_models):\n", + " gx, gy = field_function(X, Y)\n", + " magnitude = np.hypot(gx, gy) / g_surface\n", + " displayed_magnitude = np.maximum(magnitude, 1e-12)\n", + " clipped_magnitude = np.minimum(displayed_magnitude, 1.4)\n", + " gx_display = gx / displayed_magnitude * clipped_magnitude / g_surface\n", + " gy_display = gy / displayed_magnitude * clipped_magnitude / g_surface\n", + " q = ax.quiver(\n", + " X, Y, gx_display, gy_display, magnitude, cmap='viridis',\n", + " norm=Normalize(0, 1.4), scale=8, width=0.007\n", + " )\n", + " ax.fill(R_outer * np.cos(theta), R_outer * np.sin(theta), color='#d9d9d9', zorder=-3)\n", + " ax.fill(R_inner * np.cos(theta), R_inner * np.sin(theta), color='white', zorder=-2)\n", + " ax.plot(R_inner * np.cos(theta), R_inner * np.sin(theta), color='0.25', lw=1)\n", + " ax.plot(R_outer * np.cos(theta), R_outer * np.sin(theta), color='0.25', lw=1)\n", + " ax.set(xlim=(-1.5, 1.5), ylim=(-1.5, 1.5), xlabel='$x/R_o$', ylabel='$y/R_o$', title=title)\n", + " ax.set_aspect('equal')\n", + "\n", + "for point_mass, xp, yp in anomalies:\n", + " axes[1].scatter(xp, yp, s=700 * point_mass / M, color='#d1495b', edgecolor='white', lw=1.2, zorder=5)\n", + " axes[1].annotate(f'${point_mass/M:.2f}M$', (xp, yp), xytext=(6, 7),\n", + " textcoords='offset points', fontsize=9, weight='bold')\n", + "fig.colorbar(\n", + " q, ax=axes[:2], orientation='horizontal',\n", + " label=r'$|\\vec{g}|/(GM/R_o^2)$', shrink=0.72, pad=0.08, aspect=38\n", + ")\n", + "\n", + "r_measure = 1.35 * R_outer\n", + "angles = np.linspace(0, 2 * np.pi, 500)\n", + "xm = r_measure * np.cos(angles)\n", + "ym = r_measure * np.sin(angles)\n", + "gx_m, gy_m = disturbed_acceleration(xm, ym, softened=False)\n", + "radial = gx_m * np.cos(angles) + gy_m * np.sin(angles)\n", + "tangential = -gx_m * np.sin(angles) + gy_m * np.cos(angles)\n", + "reference = G * M / r_measure**2\n", + "angle_degrees = np.rad2deg(angles)\n", + "axes[2].axhline(-1, color='0.35', ls='--', label='uniform: radial')\n", + "axes[2].axhline(0, color='0.55', ls=':', label='uniform: tangential')\n", + "axes[2].plot(angle_degrees, radial / reference, color='#b23a48', lw=2.2, label='disturbed: radial')\n", + "axes[2].plot(angle_degrees, tangential / reference, color='#287271', lw=2.2, label='disturbed: tangential')\n", + "axes[2].set(xlim=(0, 360), xlabel='measurement angle [degrees]',\n", + " ylabel='field component / $(GM/r_m^2)$',\n", + " title='Measurements at $r_m=1.35R_o$')\n", + "axes[2].set_xticks([0, 90, 180, 270, 360])\n", + "axes[2].grid(alpha=0.25)\n", + "axes[2].legend(frameon=False, fontsize=8, loc='lower right')\n", + "\n", + "fig.savefig(figure_dir / 'spherical_shell_disturbance.png', dpi=200, bbox_inches='tight')\n", + "plt.close(fig)" + ] + }, + { + "cell_type": "markdown", + "id": "disturbed-shell-static-figure", + "metadata": {}, + "source": [ + "```{figure} figures/spherical_shell_disturbance.png\n", + ":width: 100%\n", + "\n", + "The uniform and disturbed fields, followed by measurements around the shell.\n", + "```" + ] + }, + { + "cell_type": "markdown", + "id": "interpretation", + "metadata": {}, + "source": [ + "The uniform field is radial and depends only on distance from the centre. The disturbed field is neither purely radial nor constant around a measurement circle. Its angular variations reveal departures from spherical symmetry. At distances much larger than the source, these variations become weaker and the leading field approaches that of a point mass containing the total mass $M$." + ] + }, + { + "cell_type": "markdown", + "id": "interactive-model-heading", + "metadata": {}, + "source": [ + "## Explore the mass distribution\n", + "\n", + "Use the controls to change the shell's inner radius and the polar position of each mass concentration. The outer radius and all three mass fractions remain fixed, so every configuration has the same total mass $M$. In the published TeachBook, activate **Live Code** from the rocket menu to enable the controls." + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "id": "interactive-shell-controls", + "metadata": { + "execution": { + "iopub.execute_input": "2026-08-26T10:51:36.837993Z", + "iopub.status.busy": "2026-08-26T10:51:36.837903Z", + "iopub.status.idle": "2026-08-26T10:51:37.119350Z", + "shell.execute_reply": "2026-08-26T10:51:37.118911Z" + }, + "tags": [ + "auto-execute-page", + "thebe-remove-input-init" + ] + }, + "outputs": [ + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "9ac38da279e642d3b93b534b2c66117e", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "VBox(children=(FloatSlider(value=0.55, continuous_update=False, description='Inner radius', layout=Layout(widt…" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": 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", + "text/html": [ + "\n", + "
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"interactive_measurement = interactive_fig.add_subplot(interactive_grid[1, 1])\n", + "interactive_fig.canvas.layout.width = '100%'\n", + "interactive_fig.canvas.layout.max_width = '760px'\n", + "interactive_fig.canvas.toolbar_visible = False\n", + "interactive_fig.canvas.header_visible = False\n", + "interactive_fig.canvas.footer_visible = False\n", + "interactive_norm = Normalize(0, 1.4)\n", + "interactive_fig.colorbar(\n", + " ScalarMappable(norm=interactive_norm, cmap='viridis'),\n", + " ax=interactive_field, orientation='horizontal',\n", + " label=r'$|\\vec{g}|/(GM/R_o^2)$', shrink=0.82, pad=0.08, aspect=35\n", + ")\n", + "\n", + "control_style = {'description_width': '105px'}\n", + "control_layout = widgets.Layout(width='340px')\n", + "inner_radius_control = widgets.FloatSlider(\n", + " value=0.55, min=0.15, max=0.80, step=0.05, description='Inner radius',\n", + " readout_format='.2f', continuous_update=False, style=control_style, layout=control_layout\n", + ")\n", + "radius_1_control = widgets.FloatSlider(\n", + " value=np.hypot(0.72, 0.18), min=0.0, max=1.0, step=0.05, description='Mass 1 radius',\n", + " readout_format='.2f', continuous_update=False, style=control_style, layout=control_layout\n", + ")\n", + "angle_1_control = widgets.FloatSlider(\n", + " value=np.rad2deg(np.arctan2(0.18, 0.72)), min=0, max=360, step=5, description='Mass 1 angle',\n", + " readout_format='.0f', continuous_update=False, style=control_style, layout=control_layout\n", + ")\n", + "radius_2_control = widgets.FloatSlider(\n", + " value=np.hypot(-0.35, -0.68), min=0.0, max=1.0, step=0.05, description='Mass 2 radius',\n", + " readout_format='.2f', continuous_update=False, style=control_style, layout=control_layout\n", + ")\n", + "angle_2_control = widgets.FloatSlider(\n", + " value=np.rad2deg(np.arctan2(-0.68, -0.35)) % 360, min=0, max=360, step=5, description='Mass 2 angle',\n", + " readout_format='.0f', continuous_update=False, style=control_style, layout=control_layout\n", + ")\n", + "measurement_height_control = widgets.FloatSlider(\n", + " value=0.35, min=0.05, max=1.50, step=0.05, description='Height h/Ro',\n", + " readout_format='.2f', continuous_update=False, style=control_style, layout=control_layout\n", + ")\n", + "\n", + "def update_interactive_figure(change=None):\n", + " global R_inner, anomalies\n", + " R_inner = inner_radius_control.value\n", + " angle_1 = np.deg2rad(angle_1_control.value)\n", + " angle_2 = np.deg2rad(angle_2_control.value)\n", + " anomalies = [\n", + " (0.11 * M, radius_1_control.value * np.cos(angle_1), radius_1_control.value * np.sin(angle_1)),\n", + " (0.07 * M, radius_2_control.value * np.cos(angle_2), radius_2_control.value * np.sin(angle_2)),\n", + " ]\n", + "\n", + " interactive_field.clear()\n", + " gx, gy = disturbed_acceleration(X, Y, softened=True)\n", + " magnitude = np.hypot(gx, gy) / g_surface\n", + " safe_magnitude = np.maximum(magnitude, 1e-12)\n", + " clipped_magnitude = np.minimum(safe_magnitude, 1.4)\n", + " gx_display = gx / safe_magnitude * clipped_magnitude / g_surface\n", + " gy_display = gy / safe_magnitude * clipped_magnitude / g_surface\n", + " interactive_field.quiver(\n", + " X, Y, gx_display, gy_display, magnitude, cmap='viridis',\n", + " norm=interactive_norm, scale=8, width=0.007\n", + " )\n", + " interactive_field.fill(\n", + " R_outer * np.cos(theta), R_outer * np.sin(theta), color='#d9d9d9', zorder=-3\n", + " )\n", + " interactive_field.fill(\n", + " R_inner * np.cos(theta), R_inner * np.sin(theta), color='white', zorder=-2\n", + " )\n", + " interactive_field.plot(R_inner * np.cos(theta), R_inner * np.sin(theta), color='0.25', lw=1)\n", + " interactive_field.plot(R_outer * np.cos(theta), R_outer * np.sin(theta), color='0.25', lw=1)\n", + " for point_mass, xp, yp in anomalies:\n", + " interactive_field.scatter(\n", + " xp, yp, s=700 * point_mass / M, color='#d1495b', edgecolor='white', lw=1.2, zorder=5\n", + " )\n", + " interactive_field.set(\n", + " xlim=(-1.5, 1.5), ylim=(-1.5, 1.5), xlabel='$x/R_o$', ylabel='$y/R_o$',\n", + " title='Disturbed gravity field'\n", + " )\n", + " interactive_field.set_aspect('equal')\n", + "\n", + " measurement_radius = R_outer + measurement_height_control.value\n", + " xm_interactive = measurement_radius * np.cos(angles)\n", + " ym_interactive = measurement_radius * np.sin(angles)\n", + " measurement_reference = G * M / measurement_radius**2\n", + " gx_m, gy_m = disturbed_acceleration(xm_interactive, ym_interactive, softened=False)\n", + " radial = gx_m * np.cos(angles) + gy_m * np.sin(angles)\n", + " tangential = -gx_m * np.sin(angles) + gy_m * np.cos(angles)\n", + " radial_normalized = radial / measurement_reference\n", + " tangential_normalized = tangential / measurement_reference\n", + " interactive_measurement.clear()\n", + " interactive_measurement.axhline(-1, color='0.35', ls='--', label='uniform: radial')\n", + " interactive_measurement.axhline(0, color='0.55', ls=':', label='uniform: tangential')\n", + " interactive_measurement.plot(\n", + " angle_degrees, radial_normalized, color='#b23a48', lw=2.2, label='disturbed: radial'\n", + " )\n", + " interactive_measurement.plot(\n", + " angle_degrees, tangential_normalized, color='#287271', lw=2.2, label='disturbed: tangential'\n", + " )\n", + " interactive_measurement.set(\n", + " xlim=(0, 360), xlabel='measurement angle [degrees]',\n", + " ylabel='field component / $(GM/r_m^2)$',\n", + " title=fr'Measurements at $h={measurement_height_control.value:.2f}R_o$'\n", + " )\n", + " plotted_values = np.concatenate((radial_normalized, tangential_normalized, [-1, 0]))\n", + " value_span = plotted_values.max() - plotted_values.min()\n", + " margin = max(0.08 * value_span, 0.08)\n", + " interactive_measurement.set_ylim(plotted_values.min() - margin, plotted_values.max() + margin)\n", + " interactive_measurement.set_xticks([0, 90, 180, 270, 360])\n", + " interactive_measurement.grid(alpha=0.25)\n", + " 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"width": "340px" + } + } + }, + "version_major": 2, + "version_minor": 0 + } + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/book/2_potential_fields/introduction/work.md b/book/2_potential_fields/introduction/work.md new file mode 100644 index 0000000..3147def --- /dev/null +++ b/book/2_potential_fields/introduction/work.md @@ -0,0 +1,83 @@ +# Work + +As you should recall from previous courses, the work performed by a force is given by the product of the force applied on an object and the distance traveled by the object in the direction of the force (assuming the force is constant for now). For a force pointing in the $\hat{x}$ direction and a displacement $\Delta x$ also in the $x$ direction, the work would be given by + +$$ + W = F_x \cdot \Delta x +$$ + +This, of course, doesn't work for a non constant field and an arbitrary trajectory. What we can do in this case is consider the small increment of work associated to a small, differential, segment of the trajectory + +$$ + dW = \vec{F}(x,y,z) \cdot \vec{ds}. +$$ + +```{admonition} Example: differential work +For a small displacement in the $\hat{x}$ direction, the displacement vector is + +$$ + \vec{ds} = dx \, \hat{x}. +$$ + +If the force is $\vec{F} = F_x \hat{x}$ at that point, then the differential work is + +$$ + dW = \vec{F} \cdot \vec{ds} = F_x \, dx. +$$ (eq:work-differential-work) + +For example, if $F_x = 4~\mathrm{N}$ and $dx = 0.01~\mathrm{m}$, then + +$$ + dW = 4 \times 0.01 = 0.04~\mathrm{J}. +$$ +``` + +The total work can be calculated integrating $dW$ following the trajectory of the path: + +$$ + W = \int_s dW = \int_s \vec{F}(x,y,z) \cdot \vec{ds} +$$ (eq:work-integrated-work) + +```{admonition} Example: work in Earth's gravity field +Consider a spacecraft of mass $m$ moving from Earth's surface to a circular orbit at radius $r_o$. Earth's gravitational force is radial: + +$$ + \vec{F}_g(r) = -\frac{GMm}{r^2}\hat{r}, +$$ + +where $M$ is Earth's mass and $G$ is the gravitational constant. A small displacement in spherical coordinates can be written as + +$$ + \vec{ds} = dr\,\hat{r} + r\,d\theta\,\hat{\theta} + + r\sin\theta\,d\phi\,\hat{\phi}. +$$ + +The differential work done by gravity is therefore + +$$ + dW_g = \vec{F}_g \cdot \vec{ds} + = -\frac{GMm}{r^2}dr. +$$ + +Only the radial displacement $dr$ contributes. Sideways motion along a circular path has $dr = 0$, so gravity does no work during that part of the motion. + +The work done by gravity from Earth's radius $R_E$ to the orbit radius $r_o$ is + +$$ + W_g = \int_{R_E}^{r_o} -\frac{GMm}{r^2}\,dr + = GMm\left(\frac{1}{r_o} - \frac{1}{R_E}\right). +$$ + +The negative sign tells us that gravity removes energy as the spacecraft moves outward. The external work needed to lift it slowly to orbit is the opposite: + +$$ + W_{\mathrm{ext}} = GMm\left(\frac{1}{R_E} - \frac{1}{r_o}\right). +$$ +``` + +```{figure} figures/earth_gravity_work.png +:name: earth-gravity-work-paths +:width: 100% + +Several paths from the same starting point $P_0$ to the same endpoint $P_1$ in Earth's gravity field. The cumulative line integral differs along the way, but all paths end at the same value because the gravitational field is conservative. +``` diff --git a/book/2_potential_fields/magnetic_field/intro.md b/book/2_potential_fields/magnetic_field/intro.md new file mode 100644 index 0000000..e27ec17 --- /dev/null +++ b/book/2_potential_fields/magnetic_field/intro.md @@ -0,0 +1 @@ +# Earth's Magnetic Field diff --git a/book/3_diffusion_fields/intro.md b/book/3_diffusion_fields/intro.md new file mode 100644 index 0000000..e69de29 diff --git a/book/4_mechanical_waves/intro.md b/book/4_mechanical_waves/intro.md new file mode 100644 index 0000000..e69de29 diff --git a/book/5_EM_waves/intro.md b/book/5_EM_waves/intro.md new file mode 100644 index 0000000..e69de29 diff --git a/book/_config.yml b/book/_config.yml index e15d691..2044f6d 100644 --- a/book/_config.yml +++ b/book/_config.yml @@ -5,7 +5,7 @@ author: Author from Delft University of Technology, built with TeachBooks, CC BY 4.0 # Replace TeachBooks Teams with your own name in the line above, configuratin part of JupyterBook: https://jupyterbook.org/en/stable/customize/config.html execute: - execute_notebooks: "off" # Replace this if you want don't have notebooks with output and you want to add notebook output during build, configuration part of Jupyterbook v1 (https://jupyterbook.org/en/stable/customize/config.html) + execute_notebooks: "auto" # Execute notebooks during build when outputs are missing or stale, configuration part of Jupyterbook v1 (https://jupyterbook.org/en/stable/customize/config.html) exclude_patterns: [] # Default value (line can be removed), sets a list of patterns to *skip* in execution, configuration part of Jupyterbook v1 (https://jupyterbook.org/en/stable/customize/config.html), can overwritten by Sphinx-NB-Execution-Patterns (https://teachbooks.io/manual/_git/github.com_TeachBooks_Sphinx-NB-Execution-Patterns/Manual/README.html) timeout: 30 # Default value (line can be removed), sets he maximum time (in seconds) each notebook cell is allowed to run, configuration part of Jupyterbook v1 (https://jupyterbook.org/en/stable/customize/config.html) allow_errors: false # Default value (line can be removed), all cells are always run, configuration part of Jupyterbook v1 (https://jupyterbook.org/en/stable/customize/config.html) diff --git a/book/_toc.yml b/book/_toc.yml index 23fa359..51c03cd 100644 --- a/book/_toc.yml +++ b/book/_toc.yml @@ -4,14 +4,33 @@ format: jb-book root: intro.md parts: - - caption: Part with some content # A title for the whole the subtree, e.g. shown above the subtree in ToCs, configuration part of sphinx-external-toc (https://sphinx-external-toc.readthedocs.io/en/latest/intro.html) - numbered: false # Default value (line can be removed), whether to number the chapters/sections in this part, configuration part of sphinx-external-toc (https://sphinx-external-toc.readthedocs.io/en/latest/intro.html) - style: numerical # Default value (line can be removed), style of numbering for this part, configuration part of TeachBooks' version of sphinx-external-toc (https://github.com/TeachBooks/sphinx-external-toc?tab=readme-ov-file#toc-tree-options) - restart_numbering: false # Default value (line can be removed), whether to restart numbering for this part, configuration part of TeachBooks' version of sphinx-external-toc (https://github.com/TeachBooks/sphinx-external-toc?tab=readme-ov-file#toc-tree-options) + - caption: Course overview chapters: - - file: some_content/overview.md + - file: 0_overview/schedule.md + - file: 0_overview/resources.md + - caption: Gradient, divergence, and curl + chapters: + - file: 1_gradient_divergence_curl/intro.md + # - file: 1_gradient_divergence_curl/gradient.md + # - file: 1_gradient_divergence_curl/divergence.md + # - file: 1_gradient_divergence_curl/curl.md + - caption: Potential Fields + chapters: + - file: 2_potential_fields/introduction/intro.md sections: - - file: some_content/text_and_code.ipynb + - file: 2_potential_fields/introduction/newtons_principia.md + - file: 2_potential_fields/introduction/spherical_shell_gravity.ipynb + - file: 2_potential_fields/introduction/fundamentals.md + - file: 2_potential_fields/introduction/work.md + - file: 2_potential_fields/introduction/conservative_fields.md + - file: 2_potential_fields/introduction/potential.md + - file: 2_potential_fields/introduction/earth_gravity_work.ipynb + - file: 2_potential_fields/introduction/helmholtz_decomposition.md + - file: 2_potential_fields/gravity_field/intro.md + - file: 2_potential_fields/magnetic_field/intro.md + # - file: 2_potential_fields/gradient_fields.md + # - file: 2_potential_fields/divergence_free_fields.md + # - file: 2_potential_fields/curl_free_fields.md - caption: Exercises chapters: - file: exercises.md diff --git a/book/intro.md b/book/intro.md index 565494d..1b99fce 100644 --- a/book/intro.md +++ b/book/intro.md @@ -1,6 +1,23 @@ -(intro)= -# Welcome to the Template Book +--- +title: ECTB2140 Fields and Waves 2026 +--- -_This is the first page the student will see when opening the url._ +# Fields and Waves -This book can be used as a template for other books. It includes a starter package of the software developed by the TeachBooks initiative and some exercises to get you going! \ No newline at end of file +## Course description + +Physical objects can be described in a quantitative way only with the aid of mathematics. In classical physics, all physical objects are geometric objects. The course “Fields and Waves” combines the physics of fields and waves with the mathematical tools required to describe these phenomena. The course enables students to develop the essential understanding of the physical interpretation of mathematical formulations. Examples are radar waves that are used for earth surface and subsurface observations from antennas placed on satellites, airplanes, and close to or on the ground surface; sound waves, electromagnetic diffusion fields, electric and magnetic potential fields, and the gravity field to probe the earth’s interior. The approach is to start with relevant physical problems (1D wave equation, stretched membrane, electrostatic fields, heat diffusion, 2D and 3D waves) introducing mathematical tools and concepts (Partial Differential Equations (elliptic, parabolic, hyperbolic), separation of variables, Fourier series and Fourier transformations) during the course as needed to solve specific problems. While being able to find solutions for some specific cases is an important part of the course, the emphasis of the course is on learning how to describe the relevant physics with the corresponding math, to understand the solution space, and to be able to interpret solutions. + +### Expected prior knowledge: +... + +## What to expect? + + + + +Creative Commons License \ No newline at end of file diff --git a/book/references.bib b/book/references.bib index 297951a..108dd25 100644 --- a/book/references.bib +++ b/book/references.bib @@ -11,4 +11,6 @@ @misc{template url = {https://github.com/TeachBooks/template}, year = {2024}, note = {Retrieved December, 2024. CC BY 4.0.} -} \ No newline at end of file +} + + @article{Buchwald_Fox, title={Oxford Handbook for the History of Physics}, author={Buchwald, Jed and Fox, Robert}, language={en} } diff --git a/requirements.txt b/requirements.txt index 6ef05b5..3b088a9 100644 --- a/requirements.txt +++ b/requirements.txt @@ -5,3 +5,7 @@ teachbooks # depends on jupyter-book v1 git+https://github.com/TeachBooks/TeachBooks-Favourites sphinx-tudelft-theme sphinx-apa-references +numpy +matplotlib +ipywidgets +ipympl