Title of article
On the Cauchy Problem for a K.P.-Boussinesq-Type System
Author/Authors
Félix H. Soriano، نويسنده ,
Issue Information
روزنامه با شماره پیاپی سال 2002
Pages
29
From page
79
To page
107
Abstract
In this work, we prove that the Cauchy problem is locally well-posed for all μ and ν 0 in the anisotropic Sobolev space Ys, s>2. For ν>0, we establish global well-posedness for small data. We also show the existence of solitary-wave solutions for this system and prove regularity and analyticity of this kind of solutions.
Keywords
compactness concentration , anisotropic Sobolev spaces , solitary waves , analicity. , local and global well-posedness
Journal title
JOURNAL OF DIFFERENTIAL EQUATIONS
Serial Year
2002
Journal title
JOURNAL OF DIFFERENTIAL EQUATIONS
Record number
750259
Link To Document