Collection of (affinely decomposable) analytical data functions \( \mu \mapsto f:\mathbb{R} \to \mathbb{R}\).
These functions also supply a decomposed implementations as a linear combinations of products of parameter independent and space independent terms, if possible.
|
| file | clear_all_caches.m |
| | This function clears the caches generated for caching of gradient data in evolution schemes.
|
| |
| file | conv_flux_affine_decomposed.m |
| | function evaluating a function in the list of global coordinates specified in the columns of glob.
|
| |
| file | conv_flux_brooks_corey.m |
| | convective flux for Buckley-Leverett problem with Brooks-Corey functions
|
| |
| file | conv_flux_brooks_corey_derivative.m |
| | convective flux for Buckley-Leverett problem with Brooks-Corey functions
|
| |
| file | conv_flux_brooks_corey_simple.m |
| | convective flux for Buckley-Leverett problem with Brooks-Corey functions
|
| |
| file | conv_flux_brooks_corey_simple_derivative.m |
| | convective flux for Buckley-Leverett problem with Brooks-Corey functions
|
| |
| file | conv_flux_buckley_leverett.m |
| | convective flux for Buckley-Leverett problem
|
| |
| file | conv_flux_burgers.m |
| | function computing the convective flux of a Burgers problem.
|
| |
| file | conv_flux_burgers_parabola.m |
| | convective flux of a Burgers problem
|
| |
| file | conv_flux_forward_difference.m |
| | function computing the derivative of a convective flux by forward difference.
|
| |
| file | conv_flux_gdl2.m |
| | Function computing the convective flux \(f(u)\) of a convection problem.
|
| |
| file | conv_flux_linear.m |
| | function computing the convective flux \(f(u) = v u\) of a convection problem.
|
| |
| file | conv_flux_velocity_matrixfile.m |
| | function computing the convective flux \(f(u)\) of a convection problem.
|
| |
| file | diffusivity_composite_components.m |
| | glob is a npoints times 2 matrix
|
| |
| file | diffusivity_cached.m |
| | compute diffusivity tensor for geometry transformation and store results in a cache
|
| |
| file | dirichlet_values_homogeneous.m |
| | function computing homogeneous dirichlet-values by pointwise evaluations
|
| |
| file | dirichlet_values.m |
| | UDIRICHLET = DIRICHLET_VALUES([X],[Y], MODEL) Examples dirichlet_values([0,1,2],[1,1,1],struct(name_dirichlet_values, homogeneous, ... c_dir, 1)) dirichlet_values([0:0.1:1],[0],struct(name_dirichlet_values, xstripes, ... c_dir, [0 1 2], ... dir_borders, [0.3 0.6])) dirichlet_values([0:0.1:1],[0],struct(name_dirichlet_values, box, ... c_dir, 1, ... dir_box_xrange, [0.3 0.6], ... dir_box_yrange, [-0.1 0.1]))
|
| |
| file | exact_function_plaplace.m |
| | This is the first function from http://eqworld.ipmnet.ru/en/solutions/npde/npde1201.pdf.
|
| |
| file | init_values_gradient_box.m |
| | init value function with a gradient box profile in Y-direction as output
|
| |
| file | init_values_waveproduct.m |
| | product of two sinus waves in both coordinate directions
|
| |
| file | inv_geo_trans_derivative.m |
| | computes entries of a geometry transformation function's inverse transposed jacobian
|
| |
| file | velocity_parabola.m |
| | parabolic velocity field
|
| |
1.8.8
