ProfessorsProfessors of University of BathKarsten Matthies

Karsten Matthies

University of Bath

H-index: 13

Europe-United Kingdom

About Karsten Matthies

Karsten Matthies, With an exceptional h-index of 13 and a recent h-index of 7 (since 2020), a distinguished researcher at University of Bath, specializes in the field of Dynamical Systems, Partial Differential Equations.

His recent articles reflect a diverse array of research interests and contributions to the field:

SOLITARY SOLUTIONS TO THE STEADY EULER EQUATIONS WITH PIECEWISE CONSTANT VORTICITY IN A CHANNEL

Second-order asymptotic expansion and thermodynamic interpretation of a fast–slow Hamiltonian system

SU (2)^ 2xU (1)-invariant G_2-instantons on the AC limit of the C7 family

A uniqueness result for a simple superlinear eigenvalue problem

Second-order fast–slow dynamics of non-ergodic Hamiltonian systems: Thermodynamic interpretation and simulation

Nonlinear and nonlocal eigenvalue problems: variational existence, decay properties, approximation, and universal scaling limits

Karsten Matthies Information

University	University of Bath
Position	___
Citations(all)	459
Citations(since 2020)	159
Cited By	378
hIndex(all)	13
hIndex(since 2020)	7
i10Index(all)	15
i10Index(since 2020)	5
Email	Access Email
University Profile Page	University of Bath
Google Scholar	View Google Scholar Profile

Karsten Matthies Skills & Research Interests

Dynamical Systems

Partial Differential Equations

Top articles of Karsten Matthies

Title	Journal	Author(s)	Publication Date
SOLITARY SOLUTIONS TO THE STEADY EULER EQUATIONS WITH PIECEWISE CONSTANT VORTICITY IN A CHANNEL	arXiv preprint arXiv:2310.11345	KARSTEN MATTHIES JONATHAN SEWELL MILES H WHEELER	2023/10
Second-order asymptotic expansion and thermodynamic interpretation of a fast–slow Hamiltonian system	Letters in Mathematical Physics	Matthias Klar Karsten Matthies Johannes Zimmer	2022/12
SU (2)^ 2xU (1)-invariant G_2-instantons on the AC limit of the C7 family	arXiv preprint arXiv:2202.05028	Karsten Matthies Johannes Nordström Matt Turner	2022/2/10
A uniqueness result for a simple superlinear eigenvalue problem	Journal of Nonlinear Science	Michael Herrmann Karsten Matthies	2021/4
Second-order fast–slow dynamics of non-ergodic Hamiltonian systems: Thermodynamic interpretation and simulation	Physica D: Nonlinear Phenomena	Matthias Klar Karsten Matthies Celia Reina Johannes Zimmer	2021/12/15
Nonlinear and nonlocal eigenvalue problems: variational existence, decay properties, approximation, and universal scaling limits	Nonlinearity	Michael Herrmann Karsten Matthies	2020/7/2