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ON THE INITIAL VALUE PROBLEM FOR HIGHER DIMENSIONAL CAMASSA-HOLM EQUATIONS

机译:高维Camassa-Holm方程的初始值问题

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摘要

This paper is concerned with the the initial value problem for higher dimensional Camassa-Holm equations. Firstly, the local well-posedness for this equations in both supercritical and critical Besov spaces are established. Then two blow-up criterions of strong solutions to the equations are derived. Finally, the analyticity of its solutions is proved in both variables, globally in space and locally in time.
机译:本文涉及高维Camassa-Holm方程的初始值问题。首先,建立超临界和关键空间中这种方程的局部良好良好。然后推导出对等式的两个强解的爆炸标准。最后,在空间和当地,在空间和当地时,在两个变量中证明了其解决方案的分析性。

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