Mercurial > repos > public > sbplib
view +time/CdiffTimeDep.m @ 1213:43f1cd11e8e8 feature/poroelastic
Add physical normals to AnisotropicCurvilinear
author | Martin Almquist <malmquist@stanford.edu> |
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date | Mon, 14 Oct 2019 13:54:50 -0700 |
parents | 151ab2b5a686 |
children | 8894e9c49e40 |
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classdef CdiffTimeDep < time.Timestepper properties D E S k t v v_prev n end methods % Solves u_tt = Du + E(t)u_t + S(t) % D, E, S can either all be constants or all be function handles, % They can also be omitted by setting them equal to the empty matrix. % CdiffTimeDep(D, E, S, k, t0, n0, v, v_prev) function obj = CdiffTimeDep(D, E, S, k, t0, n0, v, v_prev) m = length(v); default_arg('E', @(t)sparse(m,m)); default_arg('S', @(t)sparse(m,1)); obj.D = D; obj.E = E; obj.S = S; obj.k = k; obj.t = t0; obj.n = n0; obj.v = v; obj.v_prev = v_prev; end function [v,t] = getV(obj) v = obj.v; t = obj.t; end function [vt,t] = getVt(obj) vt = (obj.v-obj.v_prev)/obj.k; % Could be improved using u_tt = f(u)) t = obj.t; end function obj = step(obj) [obj.v, obj.v_prev] = time.cdiff.cdiff(obj.v, obj.v_prev, obj.k, obj.D, obj.E(obj.t), obj.S(obj.t)); obj.t = obj.t + obj.k; obj.n = obj.n + 1; end end end