The Canonical Theory of Motion of a Charged Particle in a Slowly Varying Electromagnetic Field

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"The canonical theory of motion of a charged particle in a slowly varying, static electromagnetic field is formulated. The Hamiltonian is written down explicitly in terms of the coordinates of the gyration and the drift. The method of approach is analogous to that of the canonical formalism with subsidiary condition as used in theories of collective motion in many-body systems, such as the motion of the center of gravity. In the lowest order of the perturbation, it is shown that the Hamiltonian for the drift motion averaged over the gyration phase is given by adding to the original Hamiltonian a … continued below

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28 pages

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Taniuti, Tosiya Creation Date: Unknown.

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"The canonical theory of motion of a charged particle in a slowly varying, static electromagnetic field is formulated. The Hamiltonian is written down explicitly in terms of the coordinates of the gyration and the drift. The method of approach is analogous to that of the canonical formalism with subsidiary condition as used in theories of collective motion in many-body systems, such as the motion of the center of gravity. In the lowest order of the perturbation, it is shown that the Hamiltonian for the drift motion averaged over the gyration phase is given by adding to the original Hamiltonian a potential term equal to the product of the magnetic moment and the magnetic field strength."

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28 pages

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Digitized from micropaque cards (1).

Contract no. AT(30-1)-1480.

"AEC Research and Development Report"

Includes bibliographical references (page 28).

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  • OCLC: #
  • SuDoc Number: Y 3.At 7:22/NYO-9755
  • Report No.: NYO-9755
  • Accession or Local Control No: metadc1463666
  • Archival Resource Key: ark:/67531/metadc1463666

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  • June 15, 1961

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  • Sept. 2, 2021, 4:35 p.m.

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  • Feb. 9, 2024, 2:20 p.m.

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Taniuti, Tosiya. The Canonical Theory of Motion of a Charged Particle in a Slowly Varying Electromagnetic Field, report, Date Unknown; Washington D.C.. (https://digital.library.unt.edu/ark:/67531/metadc1463666/: accessed May 28, 2024), University of North Texas Libraries, UNT Digital Library, https://digital.library.unt.edu; crediting UNT Libraries Government Documents Department.

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