Weakly nonlinear states as propagating fronts in convecting binary mixtures

Jay Fineberg; Victor Steinberg; Paul Kolodner

doi:10.1103/PhysRevA.41.5743

Weakly nonlinear states as propagating fronts in convecting binary mixtures

Jay Fineberg^*, Victor Steinberg, Paul Kolodner

^*Corresponding author for this work

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

11 Scopus citations

Abstract

We present a picture of the weakly nonlinear time-dependent (blinking) traveling-wave state in the convection of binary mixtures as a propagating, spatially confined solution of coupled Landau-Ginzburg equations. Quantitative agreement with the measured slow oscillation frequency is found. In addition, a number of experimental observations regarding the blinking and confined states can be understood in this picture.

Original language	English
Pages (from-to)	5743-5746
Number of pages	4
Journal	Physical Review A
Volume	41
Issue number	10
DOIs	https://doi.org/10.1103/PhysRevA.41.5743
State	Published - 1990
Externally published	Yes

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10.1103/PhysRevA.41.5743

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title = "Weakly nonlinear states as propagating fronts in convecting binary mixtures",

abstract = "We present a picture of the weakly nonlinear time-dependent (blinking) traveling-wave state in the convection of binary mixtures as a propagating, spatially confined solution of coupled Landau-Ginzburg equations. Quantitative agreement with the measured slow oscillation frequency is found. In addition, a number of experimental observations regarding the blinking and confined states can be understood in this picture.",

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AB - We present a picture of the weakly nonlinear time-dependent (blinking) traveling-wave state in the convection of binary mixtures as a propagating, spatially confined solution of coupled Landau-Ginzburg equations. Quantitative agreement with the measured slow oscillation frequency is found. In addition, a number of experimental observations regarding the blinking and confined states can be understood in this picture.

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Weakly nonlinear states as propagating fronts in convecting binary mixtures

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