Mercurial > repos > public > sbplib
view +grid/CartesianTest.m @ 1037:2d7ba44340d0 feature/burgers1d
Pass scheme specific parameters as cell array. This will enabale constructDiffOps to be more general. In addition, allow for schemes returning function handles as diffOps, which is currently how non-linear schemes such as Burgers1d are implemented.
author | Vidar Stiernström <vidar.stiernstrom@it.uu.se> |
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date | Fri, 18 Jan 2019 09:02:02 +0100 |
parents | 7c1d3fc33f90 |
children |
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function tests = CartesianTest() tests = functiontests(localfunctions); end function testWarningEmptyGrid(testCase) in = { {[]}, {[],[1]}, {[1],[2], []}, }; for i = 1:length(in) testCase.verifyError(@()grid.Cartesian(in{i}{:}),'grid:Cartesian:EmptyGrid'); end end function testN(testCase) in = { {[1 2 3]}, {[1 2 3],[1 2]}, {[1 2 3],[1 2 3]}, {[1 2 3],[1 2 3], [1]}, {[1 2 3],[1 2 3], [1 3 4]}, }; out = [3,6,9,9,27]; for i = 1:length(in) g = grid.Cartesian(in{i}{:}); testCase.verifyEqual(g.N(),out(i)); end end function testD(testCase) in = { {[1 2 3]}, {[1 2 3],[1 2]}, {[1 2 3],[1 2 3]}, {[1 2 3],[1 2 3], [1]}, {[1 2 3],[1 2 3], [1 3 4]}, }; out = [1,2,2,3,3]; for i = 1:length(in) g = grid.Cartesian(in{i}{:}); testCase.verifyEqual(g.D(),out(i)); end end function testSize(testCase) in = { {[1 2 3]}, {[1 2 3],[1 2]}, {[1 2 3],[1 2 3]}, {[1 2 3],[1 2 3], [1]}, {[1 2 3],[1 2 3], [1 3 4]}, }; out = { [3], [3 2], [3 3], [3 3 1], [3 3 3], }; for i = 1:length(in) g = grid.Cartesian(in{i}{:}); testCase.verifyEqual(g.size(),out{i}); end end function testPoints(testCase) in = { {[1 2]}, {[1 2],[3 4]}, {[1 2],[3 4], [5 6]}, }; out = { [[1; 2]], [[1; 1; 2; 2],[3; 4; 3; 4]], [[1; 1; 1; 1; 2; 2; 2; 2],[3; 3; 4; 4; 3; 3; 4; 4],[ 5; 6; 5; 6; 5; 6; 5; 6]], }; for i = 1:length(in) g = grid.Cartesian(in{i}{:}); testCase.verifyEqual(g.points(),out{i}); end end function testMatrices(testCase) in = { {[1 2]}, {[1 2],[3 4]}, {[1 2],[3 4], [5 6]}, }; out{1}{1} = [1; 2]; out{2}{1} = [1, 1; 2, 2]; out{2}{2} = [3, 4; 3, 4]; out{3}{1}(:,:,1) = [1, 1; 2, 2]; out{3}{1}(:,:,2) = [1, 1; 2, 2]; out{3}{2}(:,:,1) = [3, 4; 3, 4]; out{3}{2}(:,:,2) = [3, 4; 3, 4]; out{3}{3}(:,:,1) = [5, 5; 5, 5]; out{3}{3}(:,:,2) = [6, 6; 6, 6]; for i = 1:length(in) g = grid.Cartesian(in{i}{:}); testCase.verifyEqual(g.matrices(),out{i}); end end function testRestrictFuncInvalidInput(testCase) inG1 = { {[1 2 3 4 5]}, {[1 2 3],[4 5 6 7 8]}, {[1 2 3],[4 5 6 7 8]}, {[1 2 3],[4 5 6 7 8]}, }; inG2 = { {[1 3 4 5]}, {[1 3],[4 5 6 8]}, {[1 3],[4 6 8]}, {[1 3],[4 6 8]}, }; inGf = { [1; 2; 3; 4; 5], [14; 15; 16; 17; 18; 24; 25; 26; 27; 28; 34; 35; 36; 37; 38]; [14; 15; 16; 17; 18; 24; 25; 26; 27; 28; 34; 35; 36]; [14; 15; 16; 17; 18; 24; 25; 26; 27; 28; 34; 35; 36; 37; 38; 39; 40]; }; out = { 'grid:Cartesian:restrictFunc:NonMatchingGrids', 'grid:Cartesian:restrictFunc:NonMatchingGrids', 'grid:Cartesian:restrictFunc:NonMatchingFunctionSize', 'grid:Cartesian:restrictFunc:NonMatchingFunctionSize', }; for i = 1:length(inG1) g1 = grid.Cartesian(inG1{i}{:}); g2 = grid.Cartesian(inG2{i}{:}); testCase.verifyError(@()g1.restrictFunc(inGf{i},g2),out{i}); end end function testRestrictFunc(testCase) inG1 = { {[1 2 3 4 5]}, {[1 2 3],[4 5 6 7 8]}, }; inG2 = { {[1 3 5]}, {[1 3],[4 6 8]}, }; inGf = { [1; 2; 3; 4; 5], [14; 15; 16; 17; 18; 24; 25; 26; 27; 28; 34; 35; 36; 37; 38]; }; outGf = { [1; 3; 5], [14; 16; 18; 34; 36; 38]; }; for i = 1:length(inG1) g1 = grid.Cartesian(inG1{i}{:}); g2 = grid.Cartesian(inG2{i}{:}); testCase.verifyEqual(g1.restrictFunc(inGf{i}, g2), outGf{i}); end end function testScaling(testCase) in = {[1 2 3], [1 2]}; g = grid.Cartesian(in{:}); testCase.verifyError(@()g.scaling(),'grid:Cartesian:NoScalingSet'); g.h = [2 1]; testCase.verifyEqual(g.scaling(),[2 1]); end function testGetBoundaryNames(testCase) in = { {[1 2 3]}, {[1 2 3], [4 5]}, {[1 2 3], [4 5], [6 7 8]}, }; out = { {'l', 'r'}, {'w', 'e', 's', 'n'}, {'w', 'e', 's', 'n', 'd', 'u'}, }; for i = 1:length(in) g = grid.Cartesian(in{i}{:}); testCase.verifyEqual(g.getBoundaryNames(), out{i}); end end function testGetBoundary(testCase) grids = { {[1 2 3]}, {[1 2 3], [4 5]}, {[1 2 3], [4 5], [6 7 8]}, }; boundaries = { {'l', 'r'}, {'w', 'e', 's', 'n'}, {'w', 'e', 's', 'n', 'd', 'u'}, }; % 1d out{1,1} = 1; out{1,2} = 3; % 2d out{2,1} = [ 1,4; 1,5; ]; out{2,2} = [ 3,4; 3,5; ]; out{2,3} = [ 1,4; 2,4; 3,4; ]; out{2,4} = [ 1,5; 2,5; 3,5; ]; % 3d out{3,1} = [ 1,4,6; 1,4,7; 1,4,8; 1,5,6; 1,5,7; 1,5,8; ]; out{3,2} = [ 3,4,6; 3,4,7; 3,4,8; 3,5,6; 3,5,7; 3,5,8; ]; out{3,3} = [ 1,4,6; 1,4,7; 1,4,8; 2,4,6; 2,4,7; 2,4,8; 3,4,6; 3,4,7; 3,4,8; ]; out{3,4} = [ 1,5,6; 1,5,7; 1,5,8; 2,5,6; 2,5,7; 2,5,8; 3,5,6; 3,5,7; 3,5,8; ]; out{3,5} = [ 1,4,6; 1,5,6; 2,4,6; 2,5,6; 3,4,6; 3,5,6; ]; out{3,6} = [ 1,4,8; 1,5,8; 2,4,8; 2,5,8; 3,4,8; 3,5,8; ]; for ig = 1:length(grids) g = grid.Cartesian(grids{ig}{:}); for ib = 1:length(boundaries{ig}) testCase.verifyEqual(g.getBoundary(boundaries{ig}{ib}), out{ig,ib}); end end end