From 765ff21b72d0b2a7745f157ce3e4260f76c1e903 Mon Sep 17 00:00:00 2001 From: SEOGI KANG Date: Wed, 17 Sep 2014 08:30:56 -0700 Subject: [PATCH] remove doc --- .gitignore | 44 + doc/build/doctrees/api_Acous.doctree | Bin 1954559 -> 0 bytes doc/build/doctrees/environment.pickle | Bin 1253501 -> 0 bytes doc/build/doctrees/index.doctree | Bin 5873 -> 0 bytes doc/build/html/.buildinfo | 4 - doc/build/html/_sources/api_Acous.txt | 73 - doc/build/html/_sources/index.txt | 27 - doc/build/html/_static/ajax-loader.gif | Bin 673 -> 0 bytes doc/build/html/_static/basic.css | 537 - doc/build/html/_static/comment-bright.png | Bin 3500 -> 0 bytes doc/build/html/_static/comment-close.png | Bin 3578 -> 0 bytes doc/build/html/_static/comment.png | Bin 3445 -> 0 bytes doc/build/html/_static/css/badge_only.css | 1 - doc/build/html/_static/css/theme.css | 4 - doc/build/html/_static/default.css | 256 - doc/build/html/_static/doctools.js | 238 - doc/build/html/_static/down-pressed.png | Bin 368 -> 0 bytes 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doc/build/html/objects.inv | Bin 228 -> 0 bytes doc/build/html/search.html | 173 - doc/build/html/searchindex.js | 1 - doc/source/examples/simpeg-logo.png | Bin 23545 -> 0 bytes doc/source/index.rst | 27 - doc/source/simpeg-logo.png | Bin 23545 -> 0 bytes {doc => docs}/Makefile | 0 {doc => docs}/make.bat | 0 {doc => docs}/source/api_Acous.rst | 3 + {doc => docs}/source/conf.py | 0 {doc => docs}/source/examples/refraction.html | 0 .../source/examples}/simpeg-logo.png | Bin docs/source/index.rst | 29 + .../html => docs/source}/simpeg-logo.png | Bin 51 files changed, 76 insertions(+), 28672 deletions(-) create mode 100644 .gitignore delete mode 100644 doc/build/doctrees/api_Acous.doctree delete mode 100644 doc/build/doctrees/environment.pickle delete mode 100644 doc/build/doctrees/index.doctree delete mode 100644 doc/build/html/.buildinfo delete mode 100644 doc/build/html/_sources/api_Acous.txt delete mode 100644 doc/build/html/_sources/index.txt delete mode 100644 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{doc => docs}/make.bat (100%) rename {doc => docs}/source/api_Acous.rst (97%) rename {doc => docs}/source/conf.py (100%) rename {doc => docs}/source/examples/refraction.html (100%) rename {doc/build/html/_images => docs/source/examples}/simpeg-logo.png (100%) create mode 100644 docs/source/index.rst rename {doc/build/html => docs/source}/simpeg-logo.png (100%) diff --git a/.gitignore b/.gitignore new file mode 100644 index 0000000..aef7f0e --- /dev/null +++ b/.gitignore @@ -0,0 +1,44 @@ +*.py[cod] + +# C extensions +*.so + +# Folders +docs/build/* + +# Packages +*.egg +*.egg-info +dist +build +eggs +parts +bin +var +sdist +develop-eggs +.installed.cfg +libgit +lib64 +__pycache__ + +# Installer logs +pip-log.txt + +# Unit test / coverage reports +.coverage +.tox +nosetests.xml + +# Translations +*.mo + +# Mr Developer +.mr.developer.cfg +.project +.pydevproject + +*.sublime-project +*.sublime-workspace +docs/_build/ +*.ipynb_checkpoints diff --git a/doc/build/doctrees/api_Acous.doctree 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When it is not found, a full rebuild will be done. -config: ea693be12d0c985ca38aa75222e39d47 -tags: 645f666f9bcd5a90fca523b33c5a78b7 diff --git a/doc/build/html/_sources/api_Acous.txt b/doc/build/html/_sources/api_Acous.txt deleted file mode 100644 index 0427b21..0000000 --- a/doc/build/html/_sources/api_Acous.txt +++ /dev/null @@ -1,73 +0,0 @@ -.. _api_Acous: - - -.. math:: - - \renewcommand{\div}{\nabla\cdot\,} - \newcommand{\grad}{\vec \nabla} - \newcommand{\curl}{{\vec \nabla}\times\,} - \newcommand{\Acf}{{\mathbf A_c^f}} - \newcommand{\Ace}{{\mathbf A_c^e}} - \newcommand{\dcurl}{{\mathbf C}} - \newcommand{\dgrad}{{\mathbf G}} - \newcommand{\u}{\vec{u}} - \renewcommand{\dudt}{\frac{\partial\u}{\partial t}} - \renewcommand{\dphidt}{\frac{\partial\phi}{\partial t}} - \renewcommand{\dsdt}{\frac{\partial s}{\partial t}} - -Acoustic wave equation -********************** - -Time domain acoustic wave equation in 1st order form: - -.. math:: - - \rho\frac{\partial \phi}{\partial t} = \nabla \cdot \vec{u}+\frac{\partial s}{\partial t}\delta(\vec{r}-\vec{r}_s) - - \mu^{-1}\frac{\partial \vec{u}}{\partial t} = \nabla \phi - -where \\(\\rho\\) is the density, \\(\\mu\\) is the adiabatic compression modulus, \\(\\delta(\\vec{r}-\\vec{r}_s)\\) represents point source, and \\(\\phi\\) is the pressure. - -By combining two equations we have 2nd order form: - - -.. math:: - - \rho\frac{\partial^2 \phi}{\partial t^2} - \div\mu\grad\phi = \frac{\partial^2 s}{\partial t^2}\delta(\vec{r}-\vec{r}_s) - -By applying Fourier transform to frequency domain we have: - -.. math:: - - -\rho\omega^2\phi - \div\mu\grad\phi = -\omega ^2 s \delta(\vec{r}-\vec{r}_s) - -where \\(\\omega = 2\\pi f\\) is angular frequency. Assuming contant \\(\\mu\\) and \\(\\rho\\) we have Helmholtz equation: - -.. math:: - - (\grad^2 + k^2)\phi = \mu^{-1}\omega^2 s \delta(\vec{r}-\vec{r}_s) - -where \\(\ k = \\omega\\sqrt{\\frac{\\rho}{\\mu}}=\\frac{\\omega}{v} \\) is the wave propagation constant. - - -Artificial Boundary condition ------------------------------ - -Sponge boundary -=============== - -PML boundary -============ - - -.. raw:: html - :file: examples\refraction.html - - -Backgrounds -=========== - - -Notebooks -========= - diff --git a/doc/build/html/_sources/index.txt b/doc/build/html/_sources/index.txt deleted file mode 100644 index 5ee0380..0000000 --- a/doc/build/html/_sources/index.txt +++ /dev/null @@ -1,27 +0,0 @@ -.. image:: simpeg-logo.png - :width: 300 px - :alt: SimPEG - :align: center - -SimPEG (Simulation and Parameter Estimation in Geophysics) is a python -package for simulation and gradient based parameter estimation in the -context of geoscience applications. - -simpegSeis uses SimPEG as the framework for the forward modeling and inversion of seismic geophysical problems. - -Time domain Acoustic wave -========================= - -.. toctree:: - :maxdepth: 2 - - api_Acous - - -Indices and tables -================== - -* :ref:`genindex` -* :ref:`modindex` -* :ref:`search` - diff --git a/doc/build/html/_static/ajax-loader.gif b/doc/build/html/_static/ajax-loader.gif deleted file mode 100644 index 61faf8cab23993bd3e1560bff0668bd628642330..0000000000000000000000000000000000000000 GIT binary patch literal 0 HcmV?d00001 literal 673 zcmZ?wbhEHb6krfw_{6~Q|Nno%(3)e{?)x>&1u}A`t?OF7Z|1gRivOgXi&7IyQd1Pl zGfOfQ60;I3a`F>X^fL3(@);C=vM_KlFfb_o=k{|A33hf2a5d61U}gjg=>Rd%XaNQW zW@Cw{|b%Y*pl8F?4B9 zlo4Fz*0kZGJabY|>}Okf0}CCg{u4`zEPY^pV?j2@h+|igy0+Kz6p;@SpM4s6)XEMg z#3Y4GX>Hjlml5ftdH$4x0JGdn8~MX(U~_^d!Hi)=HU{V%g+mi8#UGbE-*ao8f#h+S z2a0-5+vc7MU$e-NhmBjLIC1v|)9+Im8x1yacJ7{^tLX(ZhYi^rpmXm0`@ku9b53aN zEXH@Y3JaztblgpxbJt{AtE1ad1Ca>{v$rwwvK(>{m~Gf_=-Ro7Fk{#;i~+{{>QtvI 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      -\[\renewcommand{\div}{\nabla\cdot\,} -\newcommand{\grad}{\vec \nabla} -\newcommand{\curl}{{\vec \nabla}\times\,} -\newcommand{\Acf}{{\mathbf A_c^f}} -\newcommand{\Ace}{{\mathbf A_c^e}} -\newcommand{\dcurl}{{\mathbf C}} -\newcommand{\dgrad}{{\mathbf G}} -\newcommand{\u}{\vec{u}} -\renewcommand{\dudt}{\frac{\partial\u}{\partial t}} -\renewcommand{\dphidt}{\frac{\partial\phi}{\partial t}} -\renewcommand{\dsdt}{\frac{\partial s}{\partial t}}\]
      -
      -

      Acoustic wave equation¶

      -

      Time domain acoustic wave equation in 1st order form:

      -
      -\[\rho\frac{\partial \phi}{\partial t} = \nabla \cdot \vec{u}+\frac{\partial s}{\partial t}\delta(\vec{r}-\vec{r}_s)\]\[\mu^{-1}\frac{\partial \vec{u}}{\partial t} = \nabla \phi\]
      -

      where \(\rho\) is the density, \(\mu\) is the adiabatic compression modulus, \(\delta(\vec{r}-\vec{r}_s)\) represents point source, and \(\phi\) is the pressure.

      -

      By combining two equations we have 2nd order form:

      -
      -\[\rho\frac{\partial^2 \phi}{\partial t^2} - \div\mu\grad\phi = \frac{\partial^2 s}{\partial t^2}\delta(\vec{r}-\vec{r}_s)\]
      -

      By applying Fourier transform to frequency domain we have:

      -
      -\[-\rho\omega^2\phi - \div\mu\grad\phi = -\omega ^2 s \delta(\vec{r}-\vec{r}_s)\]
      -

      where \(\omega = 2\pi f\) is angular frequency. Assuming contant \(\mu\) and \(\rho\) we have Helmholtz equation:

      -
      -\[(\grad^2 + k^2)\phi = \mu^{-1}\omega^2 s \delta(\vec{r}-\vec{r}_s)\]
      -

      where \(k = \omega\sqrt{\frac{\rho}{\mu}}=\frac{\omega}{v} \) is the wave propagation constant.

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