Mercurial > repos > public > sbplib
view +rv/+time/RungekuttaExteriorRV.m @ 1029:dce08a74e0ad feature/advectionRV
Create a separate class of RungekuttaExteriorRV which uses BDFs for computing the time derivative. Remove BDFs from RungekuttaExteriorRV
author | Vidar Stiernström <vidar.stiernstrom@it.uu.se> |
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date | Fri, 11 Jan 2019 15:47:10 +0100 |
parents | 5359a61cb4d9 |
children |
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classdef RungekuttaExteriorRV < time.Timestepper properties F % RHS of the ODE k % Time step t % Time point v % Solution vector n % Time level coeffs % The coefficents used for the RK time integration % Properties related to the residual viscositys RV % Residual Viscosity operator viscosity % Viscosity vector v_prev % Solution vector at previous time levels, used for the RV evaluation DvDt % Function for computing the time deriative used for the RV evaluation lowerBdfOrder % Orders of the approximation of the time deriative, used for the RV evaluation. % dictates which accuracy the boot-strapping should start from. upperBdfOrder % Orders of the approximation of the time deriative, used for the RV evaluation. % Dictates the order of accuracy used once the boot-strapping is complete. % Convenience properties. Only for plotting residual dvdt Df end methods function obj = RungekuttaExteriorRV(F, k, t0, v0, RV, DvDt, rkOrder) obj.F = F; obj.k = k; obj.t = t0; obj.v = v0; obj.n = 0; % Extract the coefficients for the specified rkOrder % used for the RK updates from the Butcher tableua. [s,a,b,c] = time.rk.butcherTableau(rkOrder); obj.coeffs = struct('s',s,'a',a,'b',b,'c',c); obj.RV = RV; obj.DvDt = DvDt; obj.dvdt = obj.DvDt(obj.v); [obj.viscosity, obj.Df] = RV.evaluate(obj.v,obj.dvdt); obj.residual = obj.dvdt + obj.Df; end function [v, t] = getV(obj) v = obj.v; t = obj.t; end function state = getState(obj) state = struct('v', obj.v, 'residual', obj.residual, 'dvdt', obj.dvdt, 'Df', obj.Df, 'viscosity', obj.viscosity, 't', obj.t); end function obj = step(obj) obj.dvdt = obj.DvDt(obj.v); [obj.viscosity, obj.Df] = obj.RV.evaluate(obj.v,obj.dvdt); obj.residual = obj.dvdt + obj.Df; % Fix the viscosity of the RHS function F F_visc = @(v,t) obj.F(v,t,obj.viscosity); obj.v = time.rk.rungekutta(obj.v, obj.t, obj.k, F_visc, obj.coeffs); obj.t = obj.t + obj.k; obj.n = obj.n + 1; end end end