The Rosenau–Korteweg-deVries–Kawahara equation describes the dynamics of dense discrete systems or small- amplitude gravity capillary waves on water of a finite depth. In this paper, we prove the well-posedness of the classical solutions for the Cauchy problem.
On the classical solutions for a Rosenau–Korteweg-deVries–Kawahara type equation / Coclite, Giuseppe Maria; di Ruvo, Lorenzo. - In: ASYMPTOTIC ANALYSIS. - ISSN 0921-7134. - ELETTRONICO. - 129:1(2022), pp. 51-73. [10.3233/ASY-211721]
On the classical solutions for a Rosenau–Korteweg-deVries–Kawahara type equation
Coclite, Giuseppe Maria
;
2022-01-01
Abstract
The Rosenau–Korteweg-deVries–Kawahara equation describes the dynamics of dense discrete systems or small- amplitude gravity capillary waves on water of a finite depth. In this paper, we prove the well-posedness of the classical solutions for the Cauchy problem.File in questo prodotto:
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