Mercurial > repos > public > sbplib
view +parametrization/old/triang_plot_interp.m @ 774:66eb4a2bbb72 feature/grids
Remove default scaling of the system.
The scaling doens't seem to help actual solutions. One example that fails in the flexural code.
With large timesteps the solutions seems to blow up. One particular example is profilePresentation
on the tdb_presentation_figures branch with k = 0.0005
author | Jonatan Werpers <jonatan@werpers.com> |
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date | Wed, 18 Jul 2018 15:42:52 -0700 |
parents | 3a3cf386bb7e |
children |
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% Plots a transfinite interpolation in x,y space using nu and nv curves along u and v axes. % Plots a interp of a triangle where one the interpolation is from a square % with one side collapsed to function h = triang_plot_interp_kindaworking(S,n) u = linspace(0,1,n); v = linspace(0,1,n); m = 100; m = 20; Xl_curves = cell(n,1); Xr_curves = cell(n,1); Y_curves = cell(n,1); function u = wierdness(v,d,N) if N == 0 u = 0; else u = N*d./(1-v); end end %Y curves t = linspace(0,1,m); for i = 1:n x = []; y = []; for j = 1:length(t) [x(j),y(j)] = S(t(j),v(i)); end Y_curves{i} = [x', y']; end % Right and left X curves t = linspace(0,1,m); d = u(2); for i = 1:n xl = []; yl = []; xr = []; yr = []; N = i-1; t = linspace(0,1-N*d,m); for j = 1:length(t) w = wierdness(t(j),d,N); [xr(j),yr(j)] = S(w,t(j)); [xl(j),yl(j)] = S(1-w,t(j)); end Xl_curves{i} = [xl', yl']; Xr_curves{i} = [xr', yr']; end for i = 1:n-1 line(Xl_curves{i}(:,1),Xl_curves{i}(:,2)) line(Xr_curves{i}(:,1),Xr_curves{i}(:,2)) line(Y_curves{i}(:,1),Y_curves{i}(:,2)) end end function h = triang_plot_interp_nonworking(S,n) u = linspace(0,1,n); v = linspace(0,1,n); m = 100; X_curves = cell(n-1,1); Y_curves = cell(n-1,1); K_curves = cell(n-1,1); t = linspace(0,1,m); for i = 1:n-1 x = []; y = []; for j = find(t+u(i) <= 1) [x(j),y(j)] = S(u(i),t(j)); end X_curves{i} = [x', y']; end for i = 1:n-1 x = []; y = []; for j = find(t+v(i) <= 1) [x(j),y(j)] = S(t(j),v(i)); end Y_curves{i} = [x', y']; end for i = 2:n x = []; y = []; for j = find(t<u(i)) [x(j),y(j)] = S(t(j), u(i)-t(j)); end K_curves{i-1} = [x', y']; end for i = 1:n-1 line(X_curves{i}(:,1),X_curves{i}(:,2)) line(Y_curves{i}(:,1),Y_curves{i}(:,2)) line(K_curves{i}(:,1),K_curves{i}(:,2)) end h = -1; % h = plot(X_curves{:},Y_curves{:},K_curves{:}); end