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20192026
most citedA Characteristic Mapping Method for Vlasov-Poisson with Extreme Resolution Properties

5 citations · 7 across the 3 of their papers we have counts for

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math.NA2024★ 1 cited

A Characteristic Mapping Method with Source Terms: Applications to Ideal Magnetohydrodynamics

Xi-Yuan Yin, Philipp Krah, Jean-Christophe Nave +1

This work introduces a generalized characteristic mapping method designed to handle non-linear advection with source terms. The semi-Lagrangian approach advances the flow map, inco…

math.NA2023★ 5 cited

A Characteristic Mapping Method for Vlasov-Poisson with Extreme Resolution Properties

Philipp Krah, Xi-Yuan Yin, Julius Bergmann +2

We propose an efficient semi-Lagrangian characteristic mapping method for solving the one+one-dimensional Vlasov-Poisson equations with high precision on a coarse grid. The flow ma…

math.NA2021

A Characteristic Mapping Method for the three-dimensional incompressible Euler equations

Xi-Yuan Yin, Kai Schneider, Jean-Christophe Nave

We propose an efficient semi-Lagrangian Characteristic Mapping (CM) method for solving the three-dimensional (3D) incompressible Euler equations. This method evolves advected quant…

math.NA2020

A diffusion-driven Characteristic Mapping method for particle management

Xi-Yuan Yin, Linan Chen, Jean-Christophe Nave

We present a novel particle management method using the Characteristic Mapping framework. In the context of explicit evolution of parametrized curves and surfaces, the surface dist…

math.NA2019

A Characteristic Mapping Method for the two-dimensional incompressible Euler equations

Xi-Yuan Yin, Olivier Mercier, Badal Yadav +2

We propose an efficient semi-Lagrangian method for solving the two-dimensional incompressible Euler equations with high precision on a coarse grid. The new approach evolves the flo…