摘要
借助运输方程理论以及经典的Friedrichs正则化方法证明了一类推广的CH方程解在Besov空间Bs p,r(s>max{2+1/p,5/2})的局部适定性.
In this paper,the local well-posedness of a class of the generalized Camassa-Holm equation solution is obtained in Besov space Bs p,rwith s max{ 2 + 1 / p,5 /2} by the transport equation theory and the classical Friedrichs regularization method.
出处
《重庆工商大学学报(自然科学版)》
2014年第6期6-12,共7页
Journal of Chongqing Technology and Business University:Natural Science Edition
基金
中央高校基金(CDJXS12100014)
关键词
BESOV空间
CH方程
局部适定性
Besov space
generalized Camassa-Holm equation
local well-posedness