SOLITON BEHAVIOUR IN MODELS OF BAROCLINIC INSTABILITY

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DURRANI I.R.; BHATTI Z.R.; SHARIF M.

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Journal: Iranian Journal of Physics Research Year:2001 | Volume:2 | Issue:4 Page(s): 51-56

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Information Journal Paper

Title

SOLITON BEHAVIOUR IN MODELS OF BAROCLINIC INSTABILITY

Author(s)

DURRANI I.R. | BHATTI Z.R. | SHARIF M. | Issue Writer Certificate

Keywords

SINE - GORDON EQUATIONQ4

SOLITONQ2

BAROCLINIC INSTABILITYQ4

Abstract

Here we concern ourselves with the derivation of a system of evolution equations for slowly varying amplitude of a baroclinic wave packet. The self-induced transparency, sine-Gordon, and nonlinear Schrodinger equations, all of which possess SOLITON solutions, each arise for different in viscid limits. The presence of viscosity, however, alters the form of the evolution equations and changes the character of the solutions from highly predictable SOLITON solutions to unpredictable chaotic solutions. When viscosity is weak, equations related to the Lorenz attractor equations obtain, while for strong viscosity the Ginzburg-Landau equation obtain.

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APA: Copy

DURRANI, I.R., BHATTI, Z.R., & SHARIF, M.. (2001). SOLITON BEHAVIOUR IN MODELS OF BAROCLINIC INSTABILITY. IRANIAN JOURNAL OF PHYSICS RESEARCH, 2(4), 51-56. SID. https://sid.ir/paper/1630/en

Vancouver: Copy

DURRANI I.R., BHATTI Z.R., SHARIF M.. SOLITON BEHAVIOUR IN MODELS OF BAROCLINIC INSTABILITY. IRANIAN JOURNAL OF PHYSICS RESEARCH[Internet]. 2001;2(4):51-56. Available from: https://sid.ir/paper/1630/en

IEEE: Copy

I.R. DURRANI, Z.R. BHATTI, and M. SHARIF, “SOLITON BEHAVIOUR IN MODELS OF BAROCLINIC INSTABILITY,” IRANIAN JOURNAL OF PHYSICS RESEARCH, vol. 2, no. 4, pp. 51–56, 2001, [Online]. Available: https://sid.ir/paper/1630/en

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