Mercurial > repos > public > sbplib
view +scheme/+bc/forcingSetup.m @ 1031:2ef20d00b386 feature/advectionRV
For easier comparison, return both the first order and residual viscosity when evaluating the residual. Add the first order and residual viscosity to the state of the RungekuttaRV time steppers
author | Vidar Stiernström <vidar.stiernstrom@it.uu.se> |
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date | Thu, 17 Jan 2019 10:25:06 +0100 |
parents | ba10f24bf476 |
children | a52033540dd9 |
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% Setup the forcing function for the given boundary conditions and data. % Each bc is a struct with the fields % * type -- Type of boundary condition % * boundary -- Boundary identifier % * data -- A function_handle for a function which provides boundary data.(see below) % S_sign allows changing the sign of the function to put on different sides in the system of ODEs. % default is 1, which the same side as the diffOp. % Returns a forcing function S. % % The boundary data function can either be a function of time or a function of time and space coordinates. % In the case where it only depends on time it should return the data as grid function for the boundary. % In the case where it also takes space coordinates the number of space coordinates should match the number of dimensions of the problem domain. % For example in the 2D case: f(t,x,y). function S = forcingSetup(diffOp, penalties, bcs, S_sign) default_arg('S_sign', 1); assertType(bcs, 'cell'); assertIsMember(S_sign, [1, -1]); scheme.bc.verifyFormat(bcs, diffOp); [gridData, symbolicData] = parseAndSortData(bcs, penalties, diffOp); % Setup penalty function O = spzeros(size(diffOp),1); function v = S_fun(t) v = O; for i = 1:length(gridData) v = v + gridData{i}.penalty*gridData{i}.func(t); end for i = 1:length(symbolicData) v = v + symbolicData{i}.penalty*symbolicData{i}.func(t, symbolicData{i}.coords{:}); end v = S_sign * v; end S = @S_fun; end % Go through a cell array of boundary condition specifications and return cell arrays % of structs for grid and symbolic data. function [gridData, symbolicData] = parseAndSortData(bcs, penalties, diffOp) gridData = {}; symbolicData = {}; for i = 1:length(bcs) [ok, isSymbolic, data] = parseData(bcs{i}, penalties{i}, diffOp.grid); if ~ok continue % There was no data end if isSymbolic symbolicData{end+1} = data; else gridData{end+1} = data; end end end function [ok, isSymbolic, dataStruct] = parseData(bc, penalty, grid) if ~isfield(bc,'data') || isempty(bc.data) isSymbolic = []; dataStruct = struct(); ok = false; return end ok = true; nArg = nargin(bc.data); if nArg > 1 % Symbolic data isSymbolic = true; coord = grid.getBoundary(bc.boundary); dataStruct.penalty = penalty; dataStruct.func = bc.data; dataStruct.coords = num2cell(coord, 1); else % Grid data isSymbolic = false; dataStruct.penalty = penalty; dataStruct.func = bc.data; end end