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20222026
most citedA New Locally Divergence-Free Path-Conservative Central-Upwind Scheme for Ideal and Shallow Water Magnetohydrodynamics

1 citations · 2 across the 6 of their papers we have counts for

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math.NA2026

High-order positivity-preserving well-balanced schemes: combining flux globalization with modified Patankar deferred correction methods

Philipp Öffner, Michael Redle, Davide Torlo

Positivity-preserving schemes for hyperbolic balance laws are typically built from the Zhang-Shu limiter and strong-stability-preserving Runge-Kutta (SSP-RK) time stepping, at the…

math.NA2025

Moment Approximations to Magnetic Rotating Shallow Flows

Julian Koellermeier, Michael Redle, Manuel Torrilhon

Originally introduced to describe a transition region in stars, the magnetic rotating shallow water (MRSW) model is now used in many solar physics and geophysical applications. Der…

math.NA2024

An Asymptotic-Preserving Scheme for Isentropic Flow in Pipe Networks

Michael Redle, Michael Herty

We consider the simulation of isentropic flow in pipelines and pipe networks. Standard operating conditions in pipe networks suggest an emphasis to simulate low Mach and high frict…

math.NA2023

Divergence-Free Flux Globalization Based Well-Balanced Path-Conservative Central-Upwind Schemes for Rotating Shallow Water Magnetohydrodynamics

Alina Chertock, Alexander Kurganov, Michael Redle +1

We develop a new second-order flux globalization based path-conservative central-upwind (PCCU) scheme for rotating shallow water magnetohydrodynamic equations. The new scheme is de…

math.NA2022★ 1 cited

A New Locally Divergence-Free Path-Conservative Central-Upwind Scheme for Ideal and Shallow Water Magnetohydrodynamics

Alina Chertock, Alexander Kurganov, Michael Redle +1

We develop a new second-order unstaggered path-conservative central-upwind (PCCU) scheme for ideal and shallow water magnetohydrodynamics (MHD) equations. The new scheme possesses…