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docs/index.rst | 5 +++++ 1 file changed, 5 insertions(+) diff --git a/docs/index.rst b/docs/index.rst index 8092048d1..ccdf974eb 100644 --- a/docs/index.rst +++ b/docs/index.rst @@ -2,6 +2,11 @@ .. _xrtpy-documentation: +.. image:: images/XRTpy_logo.png + :alt: PlasmaPy logo + :align: right + :scale: 40% + ################### XRTpy Documentation ################### From 6865999d7d2a0ebbb19e6de597c019e622797d15 Mon Sep 17 00:00:00 2001 From: Joy Velasquez Date: Wed, 7 Sep 2022 15:56:36 -0400 Subject: [PATCH 4/9] Fixing site formate. --- docs/examples.rst | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/docs/examples.rst b/docs/examples.rst index 9fb5db3b9..56058d5df 100644 --- a/docs/examples.rst +++ b/docs/examples.rst @@ -22,4 +22,4 @@ Computing response functions :glob: notebooks/* - notebooks/computing_functions/* + notebooks/computing_functions/effective_area.ipynb From a51def1a37f52042119eb5927d53d26216a16bc1 Mon Sep 17 00:00:00 2001 From: Joy Velasquez Date: Wed, 7 Sep 2022 16:01:25 -0400 Subject: [PATCH 5/9] Change Channel notebook location. --- docs/notebooks/getting_started/channel.ipynb | 435 +++++++++++++++++++ 1 file changed, 435 insertions(+) create mode 100644 docs/notebooks/getting_started/channel.ipynb diff --git a/docs/notebooks/getting_started/channel.ipynb b/docs/notebooks/getting_started/channel.ipynb new file mode 100644 index 000000000..8801527ce --- /dev/null +++ b/docs/notebooks/getting_started/channel.ipynb @@ -0,0 +1,435 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Channel Properties" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We will explore the X-Ray Telescope (XRT) instrument properties using XRTpy's `Channel` object." + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [], + "source": [ + "import xrtpy" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "[X-Ray Filter Channel]: https://xrtpy.readthedocs.io/en/latest\n", + "\n", + "Begin by defining a filter channel by its common abbreviation. In this example we will be exploring the titanium-on-polyimide filter. Reference the [X-Ray Filter Channel] for filter channel information." + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [], + "source": [ + "filter = \"Ti-poly\"" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Create an `xrtpy.response.Channel` object by inserting `filter` as an input." + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [], + "source": [ + "channel = xrtpy.response.Channel(filter)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Now that we have created our `Channel` object. We can explore the XRT instruments and properties. Let's begin by looking into basic information about the XRT instrument." + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Chosen filter: Ti-poly\n", + "Observatory: Hinode\n", + "Instrument: XRT\n" + ] + } + ], + "source": [ + "print(\"Chosen filter:\", channel.name)\n", + "print(\"Observatory:\", channel.observatory)\n", + "print(\"Instrument:\", channel.instrument)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "**Note: most instrument properties of the XRT are the same independent of filter.**" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Contents\n", + "\n", + "1. [Charge-Coupled Device](#Charge-Coupled-Device-(CCD))\n", + "2. [Entrance Filter](#Entrance-Filter) \n", + "3. [Focus Filter 1 and 2](#Focus-Filter)\n", + "4. [Geometry](#Geometry)\n", + "5. [Mirror 1 and 2](#Mirror)\n", + "6. [Instrument Plotting](#Instrument-Plotting)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Charge-Coupled-Device (CCD)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We can look at `channel.ccd` to review properties of the XRT CCD camera." + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Hinode/XRT Flight Model CCD\n", + "Pixel size: 13.5 micron\n", + "Full well: 222000.0 electron\n", + "Gain left: 58.79999923706055 electron\n", + "Gain right: 59.099998474121094 electron\n", + "eV per electron: 3.6500000953674316 eV / electron\n" + ] + } + ], + "source": [ + "print(channel.ccd.ccd_name)\n", + "print(\"Pixel size: \", channel.ccd.ccd_pixel_size)\n", + "print(\"Full well: \", channel.ccd.ccd_full_well)\n", + "print(\"Gain left: \", channel.ccd.ccd_gain_left)\n", + "print(\"Gain right: \", channel.ccd.ccd_gain_right)\n", + "print(\"eV per electron: \", channel.ccd.ccd_energy_per_electron)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Entrance Filter" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We can explore the XRT entrance filter properties using `channel.entrancefilter`. " + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Entrance filters\n", + "Material: ['Al2O3' 'Al' 'Al2O3' 'polyimide']\n", + "Thickness: [ 75. 1492. 0. 2030.] Angstrom\n", + "Density: [3.97 2.699 3.97 1.43 ] g / cm3\n" + ] + } + ], + "source": [ + "print(channel.entrancefilter.entrancefilter_name)\n", + "print(\"Material: \", channel.entrancefilter.entrancefilter_material)\n", + "print(\"Thickness: \", channel.entrancefilter.entrancefilter_thickness)\n", + "print(\"Density: \", channel.entrancefilter.entrancefilter_density)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Focus-Filter" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "[X-Ray Filter Channel]: https://xrtpy.readthedocs.io/en/latest\n", + "\n", + "We are able to explore detailed information of the chosen XRT filter channel using `channel.filter_#`, where `#` is filter wheel 1 or 2. The XRT data is recorded through nine X-ray filters using two filter wheels. Since titanium-on-polyimide is in filter wheel 2, we will be exploring `channel.filter_2.` Reference the [X-Ray Filter Channel] for filter channel information." + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Filter name: Ti filter on polyimide\n", + "Filter material: ['TiO2' 'Ti' 'TiO2' 'polyimide']\n", + "Thickness: [ 75. 2338. 0. 2522.] Angstrom\n", + "Density: [4.26 4.54 4.26 1.43] g / cm3\n" + ] + } + ], + "source": [ + "print(\"Filter name: \", channel.filter_2.filter_name)\n", + "print(\"Filter material: \", channel.filter_2.filter_material)\n", + "print(\"Thickness: \", channel.filter_2.filter_thickness)\n", + "print(\"Density: \", channel.filter_2.filter_density)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Geometry" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We can explore geometry factors in the XRT using `channel.geometry`." + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Hinode/XRT Flight Model geometry\n", + "Focal length: 270.753 cm\n", + "Aperture Area: 2.28 cm2\n" + ] + } + ], + "source": [ + "print(channel.geometry.geometry_name)\n", + "print(\"Focal length:\", channel.geometry.geometry_focal_len)\n", + "print(\"Aperture Area:\", channel.geometry.geometry_aperture_area)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Mirror" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "XRTpy offers the ability to inspect the first and second surface mirror.\n", + "Mirror 1 and 2 are distinguish by the defining structure `channel_mirror_#`, where `#` is the first or second mirror surface. For this example we will explore a few XRT properties on the surface of mirror 1 using `channel_mirror_1`." + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Hinode/XRT Flight Model mirror\n", + "Material: Zerodur\n", + "Density: 2.5299999713897705 g / cm3\n", + "Graze_angle: 0.9100000262260437 deg\n" + ] + } + ], + "source": [ + "print(channel.mirror_1.mirror_name)\n", + "print(\"Material: \", channel.mirror_1.mirror_material)\n", + "print(\"Density: \", channel.mirror_1.mirror_density)\n", + "print(\"Graze_angle: \", channel.mirror_1.mirror_graze_angle)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Instrument Plotting" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Plotting XRT properties - Transmittance" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Define the XRT transmission in `channel` by referencing transmission." + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [], + "source": [ + "transmission = channel.transmission" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Next, define the XRT wavelength in `channel` by referencing wavelength." + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [], + "source": [ + "wavelength = channel.wavelength" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Create a plotting function that plots the `transmission` versus `wavelength`. " + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [], + "source": [ + "import matplotlib.pyplot as plt\n", + "\n", + "\n", + "def plot_transmission(channel):\n", + "\n", + " plt.figure(figsize=(10, 6))\n", + "\n", + " plt.plot(wavelength, transmission, label=f\"{channel.name}\")\n", + "\n", + " plt.title(\"X-Ray Telescope\", fontsize=15)\n", + " plt.xlabel(r\"$\\lambda$ [Å]\", fontsize=15)\n", + " plt.ylabel(\"transmittance\", fontsize=15)\n", + " plt.legend(fontsize=20)\n", + " plt.xlim(-5, 80)\n", + " plt.xticks(fontsize=15)\n", + " plt.yticks(fontsize=15)\n", + "\n", + " plt.grid(color=\"lightgrey\")\n", + " plt.show()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Call the `plot_transmission` function to create the plot." + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": { + "tags": [ + "nbsphinx-thumbnail" + ] + }, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "

" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plot_transmission(channel)" + ] + } + ], + "metadata": { + "celltoolbar": "Tags", + "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": "3.8.5" + } + }, + "nbformat": 4, + "nbformat_minor": 4 +} From 956ef87b8381c50d778331da2483d9396910db0e Mon Sep 17 00:00:00 2001 From: Joy Velasquez Date: Wed, 7 Sep 2022 16:04:38 -0400 Subject: [PATCH 6/9] Fixing notebook structure --- docs/examples.rst | 1 + 1 file changed, 1 insertion(+) diff --git a/docs/examples.rst b/docs/examples.rst index 56058d5df..a29659b88 100644 --- a/docs/examples.rst +++ b/docs/examples.rst @@ -23,3 +23,4 @@ Computing response functions notebooks/* notebooks/computing_functions/effective_area.ipynb + notebooks/computing_functions/temperature_response.ipynb From 0a4bd42ecb37eaba7e7335bbf9171e3ff1936b1f Mon Sep 17 00:00:00 2001 From: Joy Velasquez Date: Wed, 14 Sep 2022 15:32:43 -0400 Subject: [PATCH 7/9] Edit to word text. --- docs/install.rst | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/docs/install.rst b/docs/install.rst index 5d23de905..6b1361cfe 100644 --- a/docs/install.rst +++ b/docs/install.rst @@ -66,7 +66,7 @@ For more detailed information, please refer to this tutorial on .. _install-conda: -Installing Xrtpy with Conda +Installing XRTpy with Conda ============================== Conda_ is a package management system and environment manager that is From c0cb4ec3ff8b324879ca89fe6c23883c04cbb070 Mon Sep 17 00:00:00 2001 From: Joy Velasquez Date: Tue, 6 Dec 2022 13:00:36 -0800 Subject: [PATCH 8/9] Updating notebook placement in rst --- docs/examples.rst | 4 +--- 1 file changed, 1 insertion(+), 3 deletions(-) diff --git a/docs/examples.rst b/docs/examples.rst index a29659b88..567314bdb 100644 --- a/docs/examples.rst +++ b/docs/examples.rst @@ -21,6 +21,4 @@ Computing response functions .. nbgallery:: :glob: - notebooks/* - notebooks/computing_functions/effective_area.ipynb - notebooks/computing_functions/temperature_response.ipynb + notebooks/computing_functions/* From 251efd2c6e25623e5e5e2a5f9c4f05abbbcbe569 Mon Sep 17 00:00:00 2001 From: Joy <74623359+joyvelasquez@users.noreply.github.com> Date: Mon, 9 Jan 2023 10:50:40 -0800 Subject: [PATCH 9/9] Delete channel.ipynb --- docs/notebooks/getting_started/channel.ipynb | 435 ------------------- 1 file changed, 435 deletions(-) delete mode 100644 docs/notebooks/getting_started/channel.ipynb diff --git a/docs/notebooks/getting_started/channel.ipynb b/docs/notebooks/getting_started/channel.ipynb deleted file mode 100644 index 8801527ce..000000000 --- a/docs/notebooks/getting_started/channel.ipynb +++ /dev/null @@ -1,435 +0,0 @@ -{ - "cells": [ - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "# Channel Properties" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "We will explore the X-Ray Telescope (XRT) instrument properties using XRTpy's `Channel` object." - ] - }, - { - "cell_type": "code", - "execution_count": 1, - "metadata": {}, - "outputs": [], - "source": [ - "import xrtpy" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "[X-Ray Filter Channel]: https://xrtpy.readthedocs.io/en/latest\n", - "\n", - "Begin by defining a filter channel by its common abbreviation. In this example we will be exploring the titanium-on-polyimide filter. Reference the [X-Ray Filter Channel] for filter channel information." - ] - }, - { - "cell_type": "code", - "execution_count": 2, - "metadata": {}, - "outputs": [], - "source": [ - "filter = \"Ti-poly\"" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Create an `xrtpy.response.Channel` object by inserting `filter` as an input." - ] - }, - { - "cell_type": "code", - "execution_count": 3, - "metadata": {}, - "outputs": [], - "source": [ - "channel = xrtpy.response.Channel(filter)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Now that we have created our `Channel` object. We can explore the XRT instruments and properties. Let's begin by looking into basic information about the XRT instrument." - ] - }, - { - "cell_type": "code", - "execution_count": 4, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Chosen filter: Ti-poly\n", - "Observatory: Hinode\n", - "Instrument: XRT\n" - ] - } - ], - "source": [ - "print(\"Chosen filter:\", channel.name)\n", - "print(\"Observatory:\", channel.observatory)\n", - "print(\"Instrument:\", channel.instrument)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "**Note: most instrument properties of the XRT are the same independent of filter.**" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Contents\n", - "\n", - "1. [Charge-Coupled Device](#Charge-Coupled-Device-(CCD))\n", - "2. [Entrance Filter](#Entrance-Filter) \n", - "3. [Focus Filter 1 and 2](#Focus-Filter)\n", - "4. [Geometry](#Geometry)\n", - "5. [Mirror 1 and 2](#Mirror)\n", - "6. [Instrument Plotting](#Instrument-Plotting)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Charge-Coupled-Device (CCD)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "We can look at `channel.ccd` to review properties of the XRT CCD camera." - ] - }, - { - "cell_type": "code", - "execution_count": 5, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Hinode/XRT Flight Model CCD\n", - "Pixel size: 13.5 micron\n", - "Full well: 222000.0 electron\n", - "Gain left: 58.79999923706055 electron\n", - "Gain right: 59.099998474121094 electron\n", - "eV per electron: 3.6500000953674316 eV / electron\n" - ] - } - ], - "source": [ - "print(channel.ccd.ccd_name)\n", - "print(\"Pixel size: \", channel.ccd.ccd_pixel_size)\n", - "print(\"Full well: \", channel.ccd.ccd_full_well)\n", - "print(\"Gain left: \", channel.ccd.ccd_gain_left)\n", - "print(\"Gain right: \", channel.ccd.ccd_gain_right)\n", - "print(\"eV per electron: \", channel.ccd.ccd_energy_per_electron)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Entrance Filter" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "We can explore the XRT entrance filter properties using `channel.entrancefilter`. " - ] - }, - { - "cell_type": "code", - "execution_count": 6, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Entrance filters\n", - "Material: ['Al2O3' 'Al' 'Al2O3' 'polyimide']\n", - "Thickness: [ 75. 1492. 0. 2030.] Angstrom\n", - "Density: [3.97 2.699 3.97 1.43 ] g / cm3\n" - ] - } - ], - "source": [ - "print(channel.entrancefilter.entrancefilter_name)\n", - "print(\"Material: \", channel.entrancefilter.entrancefilter_material)\n", - "print(\"Thickness: \", channel.entrancefilter.entrancefilter_thickness)\n", - "print(\"Density: \", channel.entrancefilter.entrancefilter_density)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Focus-Filter" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "[X-Ray Filter Channel]: https://xrtpy.readthedocs.io/en/latest\n", - "\n", - "We are able to explore detailed information of the chosen XRT filter channel using `channel.filter_#`, where `#` is filter wheel 1 or 2. The XRT data is recorded through nine X-ray filters using two filter wheels. Since titanium-on-polyimide is in filter wheel 2, we will be exploring `channel.filter_2.` Reference the [X-Ray Filter Channel] for filter channel information." - ] - }, - { - "cell_type": "code", - "execution_count": 7, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Filter name: Ti filter on polyimide\n", - "Filter material: ['TiO2' 'Ti' 'TiO2' 'polyimide']\n", - "Thickness: [ 75. 2338. 0. 2522.] Angstrom\n", - "Density: [4.26 4.54 4.26 1.43] g / cm3\n" - ] - } - ], - "source": [ - "print(\"Filter name: \", channel.filter_2.filter_name)\n", - "print(\"Filter material: \", channel.filter_2.filter_material)\n", - "print(\"Thickness: \", channel.filter_2.filter_thickness)\n", - "print(\"Density: \", channel.filter_2.filter_density)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Geometry" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "We can explore geometry factors in the XRT using `channel.geometry`." - ] - }, - { - "cell_type": "code", - "execution_count": 8, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Hinode/XRT Flight Model geometry\n", - "Focal length: 270.753 cm\n", - "Aperture Area: 2.28 cm2\n" - ] - } - ], - "source": [ - "print(channel.geometry.geometry_name)\n", - "print(\"Focal length:\", channel.geometry.geometry_focal_len)\n", - "print(\"Aperture Area:\", channel.geometry.geometry_aperture_area)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Mirror" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "XRTpy offers the ability to inspect the first and second surface mirror.\n", - "Mirror 1 and 2 are distinguish by the defining structure `channel_mirror_#`, where `#` is the first or second mirror surface. For this example we will explore a few XRT properties on the surface of mirror 1 using `channel_mirror_1`." - ] - }, - { - "cell_type": "code", - "execution_count": 9, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Hinode/XRT Flight Model mirror\n", - "Material: Zerodur\n", - "Density: 2.5299999713897705 g / cm3\n", - "Graze_angle: 0.9100000262260437 deg\n" - ] - } - ], - "source": [ - "print(channel.mirror_1.mirror_name)\n", - "print(\"Material: \", channel.mirror_1.mirror_material)\n", - "print(\"Density: \", channel.mirror_1.mirror_density)\n", - "print(\"Graze_angle: \", channel.mirror_1.mirror_graze_angle)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Instrument Plotting" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Plotting XRT properties - Transmittance" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Define the XRT transmission in `channel` by referencing transmission." - ] - }, - { - "cell_type": "code", - "execution_count": 10, - "metadata": {}, - "outputs": [], - "source": [ - "transmission = channel.transmission" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Next, define the XRT wavelength in `channel` by referencing wavelength." - ] - }, - { - "cell_type": "code", - "execution_count": 11, - "metadata": {}, - "outputs": [], - "source": [ - "wavelength = channel.wavelength" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Create a plotting function that plots the `transmission` versus `wavelength`. " - ] - }, - { - "cell_type": "code", - "execution_count": 12, - "metadata": {}, - "outputs": [], - "source": [ - "import matplotlib.pyplot as plt\n", - "\n", - "\n", - "def plot_transmission(channel):\n", - "\n", - " plt.figure(figsize=(10, 6))\n", - "\n", - " plt.plot(wavelength, transmission, label=f\"{channel.name}\")\n", - "\n", - " plt.title(\"X-Ray Telescope\", fontsize=15)\n", - " plt.xlabel(r\"$\\lambda$ [Å]\", fontsize=15)\n", - " plt.ylabel(\"transmittance\", fontsize=15)\n", - " plt.legend(fontsize=20)\n", - " plt.xlim(-5, 80)\n", - " plt.xticks(fontsize=15)\n", - " plt.yticks(fontsize=15)\n", - "\n", - " plt.grid(color=\"lightgrey\")\n", - " plt.show()" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Call the `plot_transmission` function to create the plot." - ] - }, - { - "cell_type": "code", - "execution_count": 14, - "metadata": { - "tags": [ - "nbsphinx-thumbnail" - ] - }, - "outputs": [ - { - "data": { - "image/png": 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