Differential and Integral Equations
- Differential Integral Equations
- Volume 31, Number 1/2 (2018), 1-26.
Steady periodic water waves bifurcating for fixed-depth rotational flows with discontinuous vorticity
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.
Differential Integral Equations Volume 31, Number 1/2 (2018), 1-26.
First available in Project Euclid: 26 October 2017
Permanent link to this document
David, Henry; Sastre-Gomez, Silvia. Steady periodic water waves bifurcating for fixed-depth rotational flows with discontinuous vorticity. Differential Integral Equations 31 (2018), no. 1/2, 1--26. https://projecteuclid.org/euclid.die/1509041399