Merge branch 'hannes-philipp' of git.gfz-potsdam.de:naaice/tug into hannes-philipp

This commit is contained in:
philippun 2023-08-29 10:40:11 +02:00
commit 4cb51f4241
9 changed files with 108 additions and 105 deletions

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@ -4,6 +4,7 @@ stages:
- build
- test
- static_analyze
- doc
build_release:
stage: build
@ -22,6 +23,23 @@ test:
script:
- ./build/test/testTug
pages:
stage: doc
image: python:slim
before_script:
- apt-get update && apt-get install --no-install-recommends -y graphviz imagemagick doxygen make
- pip install --upgrade pip && pip install Sphinx Pillow breathe sphinx-rtd-theme
- mkdir public
script:
- pushd docs_sphinx
- make html
- popd && mv docs_sphinx/_build/html/* public/
artifacts:
paths:
- public
rules:
- if: $CI_COMMIT_REF_NAME == $CI_DEFAULT_BRANCH
lint:
stage: static_analyze
before_script:

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@ -1,32 +0,0 @@
# .readthedocs.yaml
# Read the Docs configuration file
# See https://docs.readthedocs.io/en/stable/config-file/v2.html for details
# Required
version: 2
# Set the OS, Python version and other tools you might need
build:
os: ubuntu-22.04
tools:
python: "3.11"
# You can also specify other tool versions:
# nodejs: "19"
# rust: "1.64"
# golang: "1.19"
# Build documentation in the "docs/" directory with Sphinx
sphinx:
configuration: docs_sphinx/conf.py
# Optionally build your docs in additional formats such as PDF and ePub
formats:
- pdf
# - epub
# Optional but recommended, declare the Python requirements required
# to build your documentation
# See https://docs.readthedocs.io/en/stable/guides/reproducible-builds.html
python:
install:
- requirements: docs_sphinx/requirements.txt

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@ -7,7 +7,8 @@ set(CMAKE_CXX_STANDARD 17)
find_package(Eigen3 REQUIRED NO_MODULE)
find_package(OpenMP)
find_package(easy_profiler)
# find_package(easy_profiler)
# option(EASY_OPTION_LOG "Verbose easy_profiler" 1)
## SET(CMAKE_CXX_FLAGS "${CMAKE_CXX_FLAGS} -O2 -mfma")
option(TUG_USE_OPENMP "Compile with OpenMP support" ON)

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@ -1,6 +1,7 @@
#+TITLE: Finite Difference Schemes for the numerical solution of heterogeneous diffusion equation in 2D
#+LaTeX_CLASS_OPTIONS: [a4paper,10pt]
#+LATEX_HEADER: \usepackage{fullpage}
#+LATEX_HEADER: \usepackage{charter}
#+LATEX_HEADER: \usepackage{amsmath, systeme, cancel, xcolor}
#+OPTIONS: toc:nil

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@ -1,12 +1,12 @@
#+TITLE: 2D Validation Examples
#+TITLE: Validation Examples for 2D Heterogeneous Diffusion
#+AUTHOR: MDL <delucia@gfz-potsdam.de>
#+DATE: 2023-07-31
#+DATE: 2023-08-26
#+STARTUP: inlineimages
#+LATEX_CLASS_OPTIONS: [a4paper,9pt]
#+LATEX_HEADER: \usepackage{fullpage}
#+LATEX_HEADER: \usepackage{amsmath, systeme}
#+LATEX_HEADER: \usepackage{graphicx}
#+LATEX_HEADER: \usepackage{}
#+LATEX_HEADER: \usepackage{charter}
#+OPTIONS: toc:nil
@ -38,7 +38,7 @@ constant in 4 quadrants:
The relevant part of the R script used to produce these results is
presented in listing 1; the whole script is at [[file:scripts/HetDiff.R]].
A visualization of the output of the reference simulation is given in
figure [[#fig:1][1]].
figure [[fig:1][1]].
Note: all results from this script are stored in the =outc= matrix by
the =deSolve= function. I stored a different version into
@ -47,6 +47,7 @@ for each time step including initial conditions) and 121 rows, one for
each domain element, with no headers.
#+caption: Result of ReacTran/deSolve solution of the above problem at 4
#+name: fig:1
[[./images/deSolve_AlphaHet1.png]]

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@ -5,12 +5,26 @@
Welcome to Tug's documentation!
===============================
Welcome to the documentation of the TUG project, a simulation program
for solving one- and two-dimensional diffusion problems with heterogeneous diffusion coefficients, more
generally, for solving the following differential equation
for solving transport equations in one- and two-dimensional uniform
grids using cell centered finite differences.
---------
Diffusion
---------
TUG can solve diffusion problems with heterogeneous and anisotropic
diffusion coefficients. The partial differential equation expressing
diffusion reads:
.. math::
\frac{\partial C}{\partial t} = \alpha_x \frac{\partial^2 C}{\partial x^2} + \alpha_y \frac{\partial^2 C}{\partial y^2}.
\frac{\partial C}{\partial t} = \nabla \cdot \left[ \mathbf{\alpha} \nabla C \right]
In 2D, the equation reads:
.. math::
\frac{\partial C}{\partial t} = \frac{\partial}{\partial x}\left[ \alpha_x \frac{\partial C}{\partial x}\right] + \frac{\partial}{\partial y}\left[ \alpha_y \frac{\partial C}{\partial y}\right]
.. toctree::
:maxdepth: 2

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@ -4,6 +4,7 @@ add_executable(BTCS_1D_proto_example BTCS_1D_proto_example.cpp)
add_executable(BTCS_2D_proto_example BTCS_2D_proto_example.cpp)
add_executable(reference-FTCS_2D_closed reference-FTCS_2D_closed.cpp)
add_executable(profiling_openmp profiling_openmp.cpp)
target_link_libraries(FTCS_1D_proto_example tug)
target_link_libraries(FTCS_2D_proto_example tug)
target_link_libraries(BTCS_1D_proto_example tug)

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@ -278,10 +278,10 @@ static VectorXd EigenLUAlgorithm(SparseMatrix<double> &A, VectorXd &b) {
static VectorXd ThomasAlgorithm(SparseMatrix<double> &A, VectorXd &b) {
uint32_t n = b.size();
VectorXd a_diag(n);
VectorXd b_diag(n);
VectorXd c_diag(n);
VectorXd x_vec = b;
Eigen::VectorXd a_diag(n);
Eigen::VectorXd b_diag(n);
Eigen::VectorXd c_diag(n);
Eigen::VectorXd x_vec = b;
// Fill diagonals vectors
b_diag[0] = A.coeff(0, 0);
@ -367,7 +367,6 @@ static void BTCS_2D(Grid &grid, Boundary &bc, double timestep, VectorXd (*solver
SparseMatrix<double> A;
VectorXd b;
// const MatrixXd &alphaX = grid.getAlphaX(); // TODO check if this helps performance
MatrixXd alphaX = grid.getAlphaX();
MatrixXd alphaY = grid.getAlphaY();
vector<BoundaryElement> bcLeft = bc.getBoundarySide(BC_SIDE_LEFT);
@ -385,7 +384,7 @@ static void BTCS_2D(Grid &grid, Boundary &bc, double timestep, VectorXd (*solver
b = createSolutionVector(concentrations, alphaX, alphaY, bcLeft, bcRight,
bcTop, bcBottom, colMax, i, sx, sy);
SparseLU<SparseMatrix<double>> solver; // TODO what is this?
SparseLU<SparseMatrix<double>> solver;
row_t1 = solverFunc(A, b);
@ -417,10 +416,10 @@ static void BTCS_2D(Grid &grid, Boundary &bc, double timestep, VectorXd (*solver
// entry point for EigenLU solver; differentiate between 1D and 2D grid
static void BTCS_LU(Grid &grid, Boundary &bc, double timestep, int numThreads) {
if (grid.getDim() == 2) {
BTCS_2D(grid, bc, timestep, EigenLUAlgorithm, numThreads);
} else if (grid.getDim() == 1) {
if (grid.getDim() == 1) {
BTCS_1D(grid, bc, timestep, EigenLUAlgorithm);
} else if (grid.getDim() == 2) {
BTCS_2D(grid, bc, timestep, EigenLUAlgorithm, numThreads);
} else {
throw_invalid_argument("Error: Only 1- and 2-dimensional grids are defined!");
}
@ -428,10 +427,10 @@ static void BTCS_LU(Grid &grid, Boundary &bc, double timestep, int numThreads) {
// entry point for Thomas algorithm solver; differentiate 1D and 2D grid
static void BTCS_Thomas(Grid &grid, Boundary &bc, double timestep, int numThreads) {
if (grid.getDim() == 2) {
BTCS_2D(grid, bc, timestep, ThomasAlgorithm, numThreads);
} else if (grid.getDim() == 1) {
if (grid.getDim() == 1) {
BTCS_1D(grid, bc, timestep, ThomasAlgorithm);
} else if (grid.getDim() == 2) {
BTCS_2D(grid, bc, timestep, ThomasAlgorithm, numThreads);
} else {
throw_invalid_argument("Error: Only 1- and 2-dimensional grids are defined!");
}