Xi Tu

activity

20152022

most citedAnalyticity of the Cauchy problem and persistence properties for a generalized Camassa-Holm equation

2 citations · 4 across the 7 of their papers we have counts for

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math.AP2022

The ill-posedness for the rotation Camassa-Holm equation in Besov space $B_{\infty, 1}^{1} (R)$

Xi Tu, Yingying Guo

In this paper, we present a construction of $u_{0} \in B_{\infty, 1}^{1}$ and get the local ill-posedness for the rotation Camassa-Holm equation modelling the equatorial water waves…

math.AP2022

A new result for the local well-posedness of the generalized Camassa-Holm equations in critial Besov spaces $B_{p, 1}^{\frac{1}{p}}, 1 \leq p < + \infty$

Xi Tu, Zhaoyang Yin, Yingying Guo

This paper is devoted to studying the local well-posedness (existence,uniqueness and continuous dependence) for the generalized Camassa-Holm equations in critial Besov spaces $B^{\…

The ill-posedness for the rotation Camassa-Holm equation in Besov space B∞,11​(R)

A new result for the local well-posedness of the generalized Camassa-Holm equations in critial Besov spaces Bp,1p1​​,1≤p<+∞

The ill-posedness for the rotation Camassa-Holm equation in Besov space $B_{\infty, 1}^{1} (R)$

A new result for the local well-posedness of the generalized Camassa-Holm equations in critial Besov spaces $B_{p, 1}^{\frac{1}{p}}, 1 \leq p < + \infty$