Blow-up of solution of an initial boundary value problem for a generalized Camassa–Holm equation
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摘要
In this Letter, we study the following initial boundary value problem for a generalized Camassa–Holm equation

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where k is a real constant. We establish local well-posedness of this closed-loop system by using Kato's theorem for abstract quasilinear evolution equation of hyperbolic type. Then, by using multiplier technique, we obtain a conservation law which enable us to present a blow-up result.

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