January/February 2018 Steady periodic water waves bifurcating for fixed-depth rotational flows with discontinuous vorticity
Henry David, Silvia Sastre-Gomez
Differential Integral Equations 31(1/2): 1-26 (January/February 2018). DOI: 10.57262/die/1509041399

Abstract

In this article, we apply local bifurcation theory to prove the existence of small-amplitude steady periodic water waves, which propagate over a flat bed with a specified fixed mean-depth, and where the underlying flow has a discontinuous vorticity distribution.

Citation

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Henry David. Silvia Sastre-Gomez. "Steady periodic water waves bifurcating for fixed-depth rotational flows with discontinuous vorticity." Differential Integral Equations 31 (1/2) 1 - 26, January/February 2018. https://doi.org/10.57262/die/1509041399

Information

Published: January/February 2018
First available in Project Euclid: 26 October 2017

zbMATH: 06837084
MathSciNet: MR3717732
Digital Object Identifier: 10.57262/die/1509041399

Subjects:
Primary: 35B32 , 35J25 , 35Q31

Rights: Copyright © 2018 Khayyam Publishing, Inc.

JOURNAL ARTICLE
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Vol.31 • No. 1/2 • January/February 2018
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