O POLOSAKH RAZREZHENIYA NA FONE ODNOMERNOGO VOLNENIYA.

V. E. Zakharov; O. Yu Lavrova

O POLOSAKH RAZREZHENIYA NA FONE ODNOMERNOGO VOLNENIYA.

Translated title of the contribution: Rarefaction Zones on a Background of One-dimensional Wave Motion.

V. E. Zakharov
, O. Yu Lavrova

Mathematics

Research output: Contribution to journal › Article › peer-review

Abstract

A study is made of the possibility of the existence of transverse 'rarefaction zones' on a background of one-dimensional wave motion. The one-dimensional wave motion is described by an equation, which is a generalization of the well-known Schroedinger nonlinear equation, for a complex function representing the time envelope of the K-Th Fourier component of the wave motion. In two model cases it is shown that such solutions of 'rarefaction soliton' type can exist.

Translated title of the contribution	Rarefaction Zones on a Background of One-dimensional Wave Motion.
Original language	Russian
Pages (from-to)	1295-1298
Number of pages	4
Journal	Izvestia Akademii nauk SSSR. Fizika atmosfery i okeana
Volume	21
Issue number	12
State	Published - Dec 1985

ASJC Scopus subject areas

General Engineering

Cite this

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title = "O POLOSAKH RAZREZHENIYA NA FONE ODNOMERNOGO VOLNENIYA.",

abstract = "A study is made of the possibility of the existence of transverse 'rarefaction zones' on a background of one-dimensional wave motion. The one-dimensional wave motion is described by an equation, which is a generalization of the well-known Schroedinger nonlinear equation, for a complex function representing the time envelope of the K-Th Fourier component of the wave motion. In two model cases it is shown that such solutions of 'rarefaction soliton' type can exist.",

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year = "1985",

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AB - A study is made of the possibility of the existence of transverse 'rarefaction zones' on a background of one-dimensional wave motion. The one-dimensional wave motion is described by an equation, which is a generalization of the well-known Schroedinger nonlinear equation, for a complex function representing the time envelope of the K-Th Fourier component of the wave motion. In two model cases it is shown that such solutions of 'rarefaction soliton' type can exist.

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IS - 12

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O POLOSAKH RAZREZHENIYA NA FONE ODNOMERNOGO VOLNENIYA.

Abstract

ASJC Scopus subject areas

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