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- W1975948551 abstract "We consider the cubic Szego equation i u_t=Pi(|u|^2u) on the real line, with solutions in the Hardy space on the upper half-plane, where Pi is the Szego projector onto the non-negative frequencies. This equation was recently introduced by P. Gerard and S. Grellier as a toy model for totally non-dispersive evolution equations. We show that the only traveling waves are rational functions with one simple pole. Moreover, they are shown to be orbitally stable, in contrast to the situation of the circle S^1 studied by the above authors, where some traveling waves were shown to be unstable." @default.
- W1975948551 created "2016-06-24" @default.
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- W1975948551 date "2010-01-22" @default.
- W1975948551 modified "2023-10-03" @default.
- W1975948551 title "Traveling waves for the cubic Szego equation on the real line" @default.
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