regenerate DEBio tutorial II #74
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| @@ -411,11 +411,11 @@ oprob = ODEProblem(rn, u₀, tspan, p) | |||
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| We are now ready to solve the problem and plot the solution. Since we have | |||
| essentially generated a method of lines discretization of the diffusion equation | |||
| with a discontinuous initial condition, we'll use an A-L stable implicit ODE | |||
| solver, `KenCarp4`, and plot the solution at a few times: | |||
| with a discontinuous initial condition, we'll use an A stable implicit ODE | |||
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| with a discontinuous initial condition, we'll use an A stable implicit ODE | |
| with a discontinuous initial condition, we'll use an A-L stable implicit ODE |
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we should probably still mention the L-stability, which is the most important property there.
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Rodas5 is L-stable too? (I just ask as the docs, http://docs.juliadiffeq.org/latest/solvers/ode_solve.html, only say that it is A-stable.)
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yeah it's L-stable, and IIRC it has good B-stability properties as well. We should probably update the docs on that.
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That's good to know! (Haven't read much about those methods before...) I'll put the L-stability back in and regenerate everything tomorrow when I have a chance.
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Also fixes an error when Weaving the footer in html pages when
pkg.oldisnothing.