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

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

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Showing nlin.CDShow all

9 papers · 1 filter

nlin.CD2014★ 20 cited

Higher order Hamiltonian fluid reduction of Vlasov equation

Maxime Perin, Cristel Chandre, Philip Morrison +1

From the Hamiltonian structure of the Vlasov equation, we build a Hamiltonian model for the first three moments of the Vlasov distribution function, namely, the density, the moment…

nlin.CD2013★ 16 cited

Hamiltonian formulation of the modified Hasegawa Mima equation

Cristel Chandre, Philip J. Morrison, Emanuele Tassi

We derive the Hamiltonian structure of the modified Hasegawa-Mima equation from the ion fluid equations applying Dirac's theory of constraints. We discuss the Casimirs obtained fro…

nlin.CD2012★ 46 cited

Effective transport barriers in nontwist systems

J. D. Szezech, I. L. Caldas, S. R. Lopes +2

In fluids and plasmas with zonal flow reversed shear, a peculiar kind of transport barrier appears in the shearless region, one that is associated with a proper route of transition…

nlin.CD2011

Finite-time rotation number: a fast indicator for chaotic dynamical structures

J. D. Szezech, A. B. Schelin, I. L. Caldas +3

Lagrangian coherent structures are effective barriers, sticky regions, that separate phase space regions of different dynamical behavior. The usual way to detect such structures is…

nlin.CD2010★ 14 cited

Derivation of reduced two-dimensional fluid models via Dirac's theory of constrained Hamiltonian systems

Cristel Chandre, Emanuele Tassi, Philip J. Morrison

We present a Hamiltonian derivation of a class of reduced plasma two-dimensional fluid models, an example being the Charney-Hasegawa-Mima equation. These models are obtained from t…

nlin.CD2009★ 24 cited

Hamiltonian derivation of the Charney-Hasegawa-Mima equation

Emanuele Tassi, Cristel Chandre, Philip J. Morrison

The Charney-Hasegawa-Mima equation is an infinite-dimensional Hamiltonian system with dynamics generated by a noncanonical Poisson bracket. Here a first principle Hamiltonian deriv…

nlin.CD2006★ 3 cited

On a new fixed point of the renormalization group operator for area-preserving maps

K. Fuchss, A. Wurm, P. J. Morrison

The breakup of the shearless invariant torus with winding number is studied numerically using Greene's residue criterion in the standard nontwist map. The residue be…

nlin.CD2004★ 69 cited

Meanders and Reconnection-Collision Sequences in the Standard Nontwist Map

A. Wurm, A. Apte, K. Fuchss +1

New global periodic orbit collision/separatrix reconnection scenarios in the standard nontwist map in different regions of parameter space are described in detail, including exact…

nlin.CD2001★ 15 cited

The Twisted Top

Jean-Luc Thiffeault, P. J. Morrison

We describe a new type of top, the twisted top, obtained by appending a cocycle to the Lie-Poisson bracket for the charged heavy top, thus breaking its semidirect product structure…