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Minisymposium Presentation

Adaptively Coupled Multiphysics Simulations with Trixi.jl

Wednesday, June 5, 2024
11:30
-
12:00
CEST
Climate, Weather and Earth Sciences
Climate, Weather and Earth Sciences
Climate, Weather and Earth Sciences
Chemistry and Materials
Chemistry and Materials
Chemistry and Materials
Computer Science and Applied Mathematics
Computer Science and Applied Mathematics
Computer Science and Applied Mathematics
Humanities and Social Sciences
Humanities and Social Sciences
Humanities and Social Sciences
Engineering
Engineering
Engineering
Life Sciences
Life Sciences
Life Sciences
Physics
Physics
Physics

Presenter

Simon
Candelaresi
-
University of Stuttgart

Dr. Simon Candelaresi is involved in research and development of numerical methods. He is working on the parallelization of coupled multi-physics and multi-solver methods for computational fluid mechanics and magnetohydrodynamics. For this he is developing methods for the Julia code Trixi.jl.Simon Candelaresi trained as a physicist and has worked in astrophysics, particularly in magnetic fields in plasmas. In this work he used and developed simulation packages running on HPC systems, including systems using GPUs.

Description

We extended the capabilities of the numerical simulation framework Trixi.jl to be able to simulate adaptively coupled multiphysics systems. Coupling is performed through the boundary values of the systems where the coupling functions can be freely defined, depending on the physical nature of the interface. This allows us to couple any pair of systems, like Navier-Stokes equations with magnetohydrodynamic equations. This is particularly useful for hierarchical systems found in e.g. Astrophysics where we can have a complex model for a small part of the domain and a simplified model on a larger part. This can greatly reduce the computational cost and decrease the computational time. To account for dynamic changes in the physics that need to be solved at any given point in space, we support adaptively coupled domains. The criteria for changing the domain boundaries can be freely defined and tailored to the problem. One application is the propagation of magnetic fields in space where we solve the magnetohydrodynamic equations only for the part of the domain with a significant magnetic field.

Authors