The numerical integration of the Vlasov equation possessing an invariant

DOI10.1016/S0021-9991(95)90136-1zbMath0840.76098OpenAlexW2018333261MaRDI QIDQ1903794

Eric Fijalkow, Magdi M. Shoucri, Pierre Bertrand, Alain Ghizzo, Marc R. Feix, Giovanni Manfredi

Publication date: 4 July 1996

Published in: Journal of Computational Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/s0021-9991(95)90136-1

zbMATH Keywords

symmetryPoisson equationelectrostatic potentialcanonical momentumKelvin-Helmholtz and ion-temperature-gradient instabilities

Mathematics Subject Classification ID

Statistical mechanics of plasmas (82D10) Ionized gas flow in electromagnetic fields; plasmic flow (76X05)

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Eulerian codes for the numerical solution of the Vlasov equation ⋮ A wavelet-MRA-based adaptive semi-Lagrangian method for the relativistic Vlasov-Maxwell system ⋮ Vlasov and Drift Kinetic Simulation Methods Based on the Symplectic Integrator ⋮ A Universal Model: The Vlasov Equation ⋮ Vlasov Models for Laser‐Plasma Interaction ⋮ Study of the formation of a charge separation at a plasma edge. I: The numerical integration of a Vlasov equation possessing an invariant

Cites Work

• An Eulerian code for the study of the drift-kinetic Vlasov equation
• A Vlasov code for the numerical simulation of stimulated Raman scattering
• Gyrokinetic particle simulation model
• Fourth-order Poisson solver for the simulation of bounded plasmas
• A splitting scheme for the numerical solution of a one-dimensional Vlasov equation
• Gyrokinetic particle simulation of ion temperature gradient drift instabilities