activity
19952023
most citedGEMPIC: Geometric ElectroMagnetic Particle-In-Cell Methods

189 citations · 1.6k across the 88 of their papers we have counts for

collaborators
Showing 2015Show all

6 papers · 1 filter

physics.plasm-ph2015★ 13 cited

Weakly nonlinear dynamics in noncanonical Hamiltonian systems with applications to fluids and plasmas

P. J. Morrison, J. Vanneste

A method, called beatification, is presented for rapidly extracting weakly nonlinear Hamiltonian systems that describe the dynamics near equilibria for systems possessing Hamiltoni…

physics.flu-dyn2015

A method for Hamiltonian truncation: A four-wave example

Thiago F. Viscondi, Iberê L. Caldas, Philip J. Morrison

A method for extracting finite-dimensional Hamiltonian systems from a class of 2+1 Hamiltonian mean field theories is presented. These theories possess noncanonical Poisson bracket…

physics.plasm-ph2015

Remarkable connections between extended magnetohydrodynamics models

M. Lingam, P. J. Morrison, G. Miloshevich

Through the use of suitable variable transformations, the commonality of all extended magnetohydrodynamics (MHD) models is established. Remarkable correspondences between the Poiss…

physics.plasm-ph2015★ 14 cited

Explosive magnetic reconnection caused by an X-shaped current-vortex layer in a collisionless plasma

Makoto Hirota, Yuji Hattori, Philip J. Morrison

A mechanism for explosive magnetic reconnection is investigated by analyzing the nonlinear evolution of a collisionless tearing mode in a two-fluid model that includes the effects…

physics.plasm-ph2015★ 24 cited

Theory and applications of the Vlasov equation

F. Pegoraro, F. Califano, G. Manfredi +1

Forty articles have been recently published in EPJD as contributions to the topical issue "Theory and applications of the Vlasov equation". The aim of this topical issue was to pro…

physics.plasm-ph2015★ 17 cited

An Action Principle for Relativistic MHD

Eric D'Avignon, Philip Morrison, Francesco Pegoraro

A covariant action principle for ideal relativistic magnetohydrodynamics (MHD) in terms of natural Eulerian field variables is given. This is done by generalizing the covariant Poi…