activity
20222024
most citedA broken FEEC framework for electromagnetic problems on mapped multipatch domains

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

collaborators

6 papers

math.NA2024

Variational discretizations of ideal magnetohydrodynamics in smooth regime using finite element exterior calculus

Valentin Carlier, Martin Campos-Pinto

We propose a new class of finite element approximations to ideal compressible magnetohydrodynamic equations in smooth regime. Following variational approximations developed for flu…

cond-mat.soft2024

Kinetic theory of motility induced phase separation for active Brownian particles

Rodrigo Soto, Martin Pinto, Ricardo Brito

When two active Brownian particles collide, they slide along each other until they can continue their free motion. For persistence lengths much larger than the particle diameter, t…

math.NA2023

Geometric Particle-In-Cell discretizations of a plasma hybrid model with kinetic ions and mass-less fluid electrons

Yingzhe Li, Martin Campos Pinto, Florian Holderied +2

We explore the possibilities of applying structure-preserving numerical methods to a plasma hybrid model with kinetic ions and mass-less fluid electrons satisfying the quasi-neutra…

physics.plasm-ph2023

Verification of the Fourier-enhanced 3D finite element Poisson solver of the gyrokinetic full-f code PICLS

Annika Stier, Alberto Bottino, Mathias Boesl +8

We introduce and derive the Fourier-enhanced 3D electrostatic field solver of the gyrokinetic full-f PIC code PICLS. The solver makes use of a Fourier representation in one periodi…

math.NA2023

Bounded commuting projections for multipatch spaces with non-matching interfaces

Martin Campos Pinto, Frederik Schnack

We present commuting projection operators on de Rham sequences of two-dimensional multipatch spaces with local tensor-product parametrization and non-matching interfaces. Our const…

math.NA20222 cited

A broken FEEC framework for electromagnetic problems on mapped multipatch domains

Yaman Güçlü, Said Hadjout, Martin Campos Pinto

We present a framework for the structure-preserving approximation of partial differential equations on mapped multipatch domains, extending the classical theory of finite element e…