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Variational principles for the guiding-center Vlasov-Maxwell equations

Brizard, AJ and Tronci, C (2016) Variational principles for the guiding-center Vlasov-Maxwell equations .

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Abstract

The Lagrange, Euler, and Euler-Poincar\'{e} variational principles for the guiding-center Vlasov-Maxwell equations are presented. Each variational principle presents a different approach to deriving guiding-center polarization and magnetization effects into the guiding-center Maxwell equations. The conservation laws of energy, momentum, and angular momentum are also derived by Noether method, where the guiding-center stress tensor is now shown to be explicitly symmetric.

Item Type: Other
Authors :
NameEmailORCID
Brizard, AJUNSPECIFIEDUNSPECIFIED
Tronci, Cc.tronci@surrey.ac.ukUNSPECIFIED
Date : 16 February 2016
Uncontrolled Keywords : physics.plasm-ph, physics.plasm-ph
Related URLs :
Depositing User : Symplectic Elements
Date Deposited : 17 May 2017 13:49
Last Modified : 17 May 2017 15:13
URI: http://epubs.surrey.ac.uk/id/eprint/840438

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