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THEORY OF SOLITON TRANSITION FROM LOWER TO HIGHER DIMENSION

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UNSPECIFIED (1991) THEORY OF SOLITON TRANSITION FROM LOWER TO HIGHER DIMENSION. PHYSICAL REVIEW A, 43 (8). pp. 4537-4539.

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Abstract

Recently Frycz and Infeld performed a numerical calculation that yielded a stage-by-stage picture of a spontaneous transition from flat to an array of cylindrical solitons [Phys. Rev. Lett. 63, 384 (1989)]. The model used was the Zakharov-Kuznetsov equation for solitons in plasmas permeated by very strong magnetic fields. Subsequently, similar calculations were performed for another equation, that of Hasegawa and Mima [Su, Horton, Morrison, and Pavlenko (unpublished)]. In this Brief Report we look at some calculations that endeavor to explain both the collapse of a flat soliton, leading to cylindrical entities, and also the collapse of cylindrical solitons when instabilities along the axes are allowed. Saturation is found in some cases but not in others.

Item Type: Journal Item
Subjects: Q Science > QC Physics
Journal or Publication Title: PHYSICAL REVIEW A
Publisher: AMERICAN PHYSICAL SOC
ISSN: 1050-2947
Official Date: 15 April 1991
Dates:
DateEvent
15 April 1991UNSPECIFIED
Volume: 43
Number: 8
Number of Pages: 3
Page Range: pp. 4537-4539
Publication Status: Published

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