Junction-Generalized Riemann Problem for stiff hyperbolic balance laws in networks: An implicit solver and ADER schemes
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文摘

We are concerned with stiff hyperbolic balance laws in networks.

An implicit solver for the junction-generalized Riemann problem is proposed.

ADER schemes of arbitrary accuracy in space and time for networks are constructed.

Convergence rates studies of schemes up to fifth order are carried out.

It is necessary to match the accuracy at junctions to that of the rest of the domain.

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