Mercurial > repos > public > sbplib
diff +rv/+time/rungekuttaRV.m @ 1017:2d7c1333bd6c feature/advectionRV
Add support for using the ODE to approximate the time derivative in the residual
author | Vidar Stiernström <vidar.stiernstrom@it.uu.se> |
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date | Tue, 11 Dec 2018 16:29:21 +0100 |
parents | 1e437c9e5132 |
children | 010bb2677230 |
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--- a/+rv/+time/rungekuttaRV.m Fri Dec 07 13:11:53 2018 +0100 +++ b/+rv/+time/rungekuttaRV.m Tue Dec 11 16:29:21 2018 +0100 @@ -3,11 +3,11 @@ % time derivatives. coeffs is a struct holding the RK coefficients % for the specific method. RV is the residual viscosity which is updated % in between the stages and after the updated solution is computed. -function v = rungekuttaRV(v, t , dt, F, RV, coeffs) +function v = rungekuttaRV(v, t , dt, F, RV, DvDt, coeffs) % Move one stage outside to avoid branching for updating the % residual inside the loop. k = zeros(length(v), coeffs.s); - k(:,1) = F(v,t,RV.getViscosity()); + k(:,1) = F(v,t,RV.evaluate(v,DvDt(v))); % Compute the intermediate stages k for i = 2:coeffs.s @@ -15,8 +15,8 @@ for j = 1:i-1 u = u + dt*coeffs.a(i,j)*k(:,j); end - RV.update(0.5*(u+v),(u-v)/(coeffs.c(i)*dt)); % Crank-Nicholson for time discretization - k(:,i) = F(u,t+coeffs.c(i)*dt, RV.getViscosity()); + %RV.update(0.5*(u+v),(u-v)/(coeffs.c(i)*dt)); % Crank-Nicholson for time discretization + k(:,i) = F(u,t+coeffs.c(i)*dt, RV.evaluate(u,DvDt(u))); end % Compute the updated solution as a linear combination @@ -25,6 +25,6 @@ for i = 1:coeffs.s u = u + dt*coeffs.b(i)*k(:,i); end - RV.update(0.5*(u+v),(u-v)/dt); % Crank-Nicholson for time discretization + %RV.update(0.5*(u+v),(u-v)/dt); % Crank-Nicholson for time discretization v = u; end