A Many Particle Adiabatic Invariant

Poul G. Hjorth

A Many Particle Adiabatic Invariant

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Abstract

For a system of N charged particles moving in a homogeneous, sufficiently strong magnetic field, a many-particle adiabatic invariant constrains the collisional exchange of energy between the degrees of freedom perpendicular to and parallel to the magnetic field. A description of the phenomenon in terms of Hamiltonian dynamics is given. The relation to the Equipartition Theorem of statistical Mechanics is briefly discussed.

Original language	English
Title of host publication	Hamiltonian systems with three or more degrees of freedom
Place of Publication	Dordrecht
Publisher	Kluver
Publication date	1999
Pages	408-412
Publication status	Published - 1999
Event	Hamiltonian Systems with three or more degrees of freedom - Barcelona Duration: 1 Jan 1995 → …

Conference

Conference	Hamiltonian Systems with three or more degrees of freedom
City	Barcelona
Period	01/01/1995 → …

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abstract = "For a system of N charged particles moving in a homogeneous, sufficiently strong magnetic field, a many-particle adiabatic invariant constrains the collisional exchange of energy between the degrees of freedom perpendicular to and parallel to the magnetic field. A description of the phenomenon in terms of Hamiltonian dynamics is given. The relation to the Equipartition Theorem of statistical Mechanics is briefly discussed.",

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AB - For a system of N charged particles moving in a homogeneous, sufficiently strong magnetic field, a many-particle adiabatic invariant constrains the collisional exchange of energy between the degrees of freedom perpendicular to and parallel to the magnetic field. A description of the phenomenon in terms of Hamiltonian dynamics is given. The relation to the Equipartition Theorem of statistical Mechanics is briefly discussed.

M3 - Article in proceedings

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EP - 412

BT - Hamiltonian systems with three or more degrees of freedom

PB - Kluver

CY - Dordrecht

T2 - Hamiltonian Systems with three or more degrees of freedom

Y2 - 1 January 1995

ER -