changeset 1024:81d02e2d5c23 feature/advectionRV

Remove obsolete scheme AdvectionRV2d
author Vidar Stiernström <vidar.stiernstrom@it.uu.se>
date Mon, 07 Jan 2019 13:12:10 +0100
parents defc9d0cc1f2
children ac80bedc8df7
files +scheme/AdvectionRV2D.m
diffstat 1 files changed, 0 insertions(+), 223 deletions(-) [+]
line wrap: on
line diff
diff -r defc9d0cc1f2 -r 81d02e2d5c23 +scheme/AdvectionRV2D.m
--- a/+scheme/AdvectionRV2D.m	Mon Jan 07 12:06:49 2019 +0100
+++ /dev/null	Thu Jan 01 00:00:00 1970 +0000
@@ -1,223 +0,0 @@
-classdef AdvectionRV2D < scheme.Scheme
-    properties
-        grid % Physical grid
-        order % Order accuracy for the approximation
-        
-        D % Non-stabilized scheme operator
-        H % Discrete norm
-        H_inv  % Norm inverse
-        halfnorm_inv % Cell array of inverse halfnorm operators
-        e_l % Cell array of left boundary operators
-        e_r % Cell array of right boundary operators
-        d_l % Cell array of left boundary derivative operators
-        d_r % Cell array of right boundary derivative operators
-        waveSpeed
-    end
-
-    methods
-        function obj = AdvectionRV2D(g, operator_type, order, dissipation, waveSpeed)
-            if ~isa(g, 'grid.Cartesian') || g.D() ~= 2
-                error('Grid must be 2d cartesian');
-            end
-
-            obj.grid = g;
-            obj.order = order;
-
-            % Create cell array of 1D operators. For example D1_1d{1} = D1_x, D1_1d{2} = D1_y. 
-            [Dp_1d, Dm_1d, H_1d, H_inv_1d, d_l_1d, d_r_1d, e_l_1d, e_r_1d, I, DissipationOp_1d] = ...
-                obj.assemble1DOperators(g, operator_type, order, dissipation);
-            
-            %% 2D-operators
-            % D1 
-            D1_1d{1} = (Dp_1d{1} + Dp_1d{1})/2;
-            D1_1d{2} = (Dp_1d{2} + Dp_1d{2})/2;
-            D1_2d = obj.extendOperatorTo2D(D1_1d, I);
-            D1 = D1_2d{1} + D1_2d{2}; 
-            % D2
-
-            Dp_2d = obj.extendOperatorTo2D(Dp_1d, I);
-            Dm_2d = obj.extendOperatorTo2D(Dm_1d, I);
-            D2 = @(viscosity) Dm_2d{1}*spdiag(viscosity)*Dp_2d{1} + Dm_2d{2}*spdiag(viscosity)*Dp_2d{2};
-            % m = g.size();
-            % ind = grid.funcToMatrix(g, 1:g.N());
-            % for i = 1:g.D()
-            %     D2_2d{i} = sparse(zeros(g.N()));
-            % end
-            % % x-direction
-            % for i = 1:m(2)
-            %     p = ind(:,i);
-            %     D2_2d{1}(p,p) = @(viscosity) D2_1d{1}(viscosity(p));
-            % end
-            % % y-direction
-            % for i = 1:m(1)
-            %     p = ind(i,:);
-            %     D2_2d{2}(p,p) = @(viscosity) D2_1d{2}(viscosity(p));
-            % end
-            % D2 = D2_2d{1} + D2_2d{2}; 
-
-            obj.d_l = obj.extendOperatorTo2D(d_l_1d, I);
-            obj.d_r = obj.extendOperatorTo2D(d_r_1d, I);
-            obj.e_l = obj.extendOperatorTo2D(e_l_1d, I);
-            obj.e_r = obj.extendOperatorTo2D(e_r_1d, I);
-            obj.H = kron(H_1d{1},H_1d{2});
-            obj.H_inv = kron(H_inv_1d{1},H_inv_1d{2});
-            obj.halfnorm_inv = obj.extendOperatorTo2D(H_inv_1d, I);
-            obj.waveSpeed = waveSpeed;
-
-            % Dissipation operator
-            switch dissipation
-                case 'on'
-                    DissOp_2d = obj.extendOperatorTo2D(DissipationOp_1d, I);
-                    DissOp = DissOp_2d{1} + DissOp_2d{2};
-                    % max(abs()) or just abs()?
-                    obj.D = @(v, viscosity) (-waveSpeed.*D1 + D2(viscosity) + abs(waveSpeed).*DissOp)*v;
-                case 'off'
-                    obj.D = @(v, viscosity) (-waveSpeed.*D1 + D2(viscosity))*v;
-            end
-        end
-
-        % Closure functions return the operators applied to the own doamin to close the boundary
-        % Penalty functions return the operators to force the solution. In the case of an interface it returns the operator applied to the other domain.
-        %       boundary            is a string specifying the boundary e.g. 'l','r' or 'e','w','n','s'.
-        %       type                is a string specifying the type of boundary condition if there are several.
-        %       data                is a function returning the data that should be applied at the boundary.
-        function [closure, penalty] = boundary_condition(obj,boundary,type,data)
-            default_arg('type','robin');
-            default_arg('data',0);
-            [e, d, halfnorm_inv, i_b, s] = obj.get_boundary_ops(boundary);
-            switch type
-                case {'D', 'dirichlet'}
-                    p = s*halfnorm_inv*e;
-                    closure = @(v,viscosity) p*(v(i_b));
-                case {'N', 'nuemann'}
-                    p = s*halfnorm_inv*e;
-                    closure = @(v,viscosity) p*(viscosity(i_b).*d*v);
-                case {'R', 'robin'}
-                    p = s*halfnorm_inv*e;
-                    closure = @(v, viscosity) p*(obj.waveSpeed(i_b).*v(i_b) - 2*viscosity(i_b).*d*v);
-                otherwise
-                    error('No such boundary condition: type = %s',type);
-            end
-            switch class(data)
-                case 'double'
-                    penalty = s*p*data;
-                case 'function_handle'
-                    penalty = @(t) s*p*data(t);
-                otherwise
-                    error('Wierd data argument!')
-            end
-        end
-
-        % Ruturns the boundary ops, half-norm, boundary indices and sign for the boundary specified by the string boundary.
-        % The right boundary for each coordinate direction is considered the positive boundary
-        function [e, d, halfnorm_inv, ind_boundary, s] = get_boundary_ops(obj,boundary)
-            ind = grid.funcToMatrix(obj.grid, 1:obj.grid.N());
-            switch boundary
-                case 'w'
-                    e = obj.e_l{1};
-                    d = obj.d_l{1};
-                    halfnorm_inv = obj.halfnorm_inv{1};
-                    ind_boundary = ind(1,:);
-                    s = -1;
-                case 'e'
-                    e = obj.e_r{1};
-                    d = obj.d_r{1};
-                    halfnorm_inv = obj.halfnorm_inv{1};
-                    
-                    ind_boundary = ind(end,:);
-                    s = 1;
-                case 's'
-                    e = obj.e_l{2};
-                    d = obj.d_l{2};
-                    halfnorm_inv = obj.halfnorm_inv{2};
-                    ind_boundary = ind(:,1);
-                    s = -1;
-                case 'n'
-                    e = obj.e_r{2};
-                    d = obj.d_r{2};
-                    halfnorm_inv = obj.halfnorm_inv{2};
-                    ind_boundary = ind(:,end);
-                    s = 1;
-                otherwise
-                    error('No such boundary: boundary = %s',boundary);
-            end
-        end
-
-        function [closure, penalty] = interface(obj,boundary,neighbour_scheme,neighbour_boundary)
-            error('An interface function does not exist yet');
-        end
-
-        function N = size(obj)
-            N = obj.grid.m;
-        end
-    end
-
-    methods(Static)
-        function [Dp, Dm, H, Hi, d_l, d_r, e_l, e_r, I, DissipationOp] = assemble1DOperators(g, operator_type, order, dissipation)
-            dim = g.D(); 
-            I = cell(dim,1);
-            D1 = cell(dim,1);
-            D2 = cell(dim,1);
-            H = cell(dim,1);
-            Hi = cell(dim,1);
-            e_l = cell(dim,1);
-            e_r = cell(dim,1);
-            d1_l = cell(dim,1);
-            d1_r = cell(dim,1);
-            DissipationOp = cell(dim,1);
-            for i = 1:dim
-                switch operator_type
-                    % case 'narrow'
-                    %     ops = sbp.D4Variable(g.m(i), g.lim{i}, order);
-                    %     D1{i} = ops.D1;
-                    %     D2{i} = ops.D2;
-                    %     d_l{i} = ops.d1_l';
-                    %     d_r{i} = ops.d1_r';
-                    %     if (strcmp(dissipation,'on'))
-                    %         DissipationOp{i} = -1*sbp.dissipationOperator(g.m(i), order, ops.HI);
-                    %     end
-                    % case 'upwind-'
-                    %     ops = sbp.D1Upwind(g.m(i), g.lim{i}, order);
-                    %     D1{i} = (ops.Dp + ops.Dm)/2;
-                    %     D2{i} = @(viscosity) ops.Dp*spdiag(viscosity)*ops.Dm;
-                    %     d_l{i} = ops.e_l'*ops.Dm;
-                    %     d_r{i} = ops.e_r'*ops.Dm;
-                    %     if (strcmp(dissipation,'on'))
-                    %         DissipationOp{i} = (ops.Dp-ops.Dm)/2;
-                    %     end
-                    case 'upwind+'
-                        ops = sbp.D1Upwind(g.m(i), g.lim{i}, order);
-                        Dp{i} = ops.Dp;
-                        Dm{i} = ops.Dm;
-                        % D1{i} = (ops.Dp + ops.Dm)/2;
-                        % D2{i} = @(viscosity) ops.Dm*spdiag(viscosity)*ops.Dp;
-                        d_l{i} = ops.e_l'*ops.Dp;
-                        d_r{i} = ops.e_r'*ops.Dp;
-                        if (strcmp(dissipation,'on'))
-                            DissipationOp{i} = (ops.Dp-ops.Dm)/2;
-                        end
-                    % case 'upwind+-'
-                    %     ops = sbp.D1Upwind(g.m(i), g.lim{i}, order);
-                    %     D1{i} = (ops.Dp + ops.Dm)/2;
-                    %     D2{i} = @(viscosity) (ops.Dp*spdiag(viscosity)*ops.Dm + ops.Dm*spdiag(viscosity)*ops.Dp)/2;
-                    %     d_l{i} = ops.e_l'*D1;
-                    %     d_r{i} = ops.e_r'*D1;
-                    %     if (strcmp(dissipation,'on'))
-                    %         DissipationOp{i} = (ops.Dp-ops.Dm)/2;
-                    %     end
-                    otherwise
-                        error('Other operator types not yet supported', operator_type);
-                end
-                H{i} = ops.H;
-                Hi{i} = ops.HI;
-                e_l{i} = ops.e_l;
-                e_r{i} = ops.e_r;
-                I{i} = speye(g.m(i));
-            end
-        end
-        function op_2d = extendOperatorTo2D(op, I)
-            op_2d{1} = kr(op{1}, I{2});
-            op_2d{2} = kr(I{1}, op{2});        
-        end
-    end
-end
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