The Kuramoto–Sinelshchikov–Velarde equation describes the evolution of a phase turbulence in reaction-diffusion systems or the evolution of the plane flame propagation, taking into account the combined influence of diffusion and thermal conduction of the gas on the stability of a plane flame front. In this paper, we prove the well-posedness of the classical solutions for the Cauchy problem.
On Classical Solutions for A Kuramoto—Sinelshchikov—Velarde-Type Equation / Coclite, Giuseppe Maria; di Ruvo, Lorenzo. - In: ALGORITHMS. - ISSN 1999-4893. - ELETTRONICO. - 13:4(2020), p. 77. [10.3390/a13040077]
On Classical Solutions for A Kuramoto—Sinelshchikov—Velarde-Type Equation
Coclite, Giuseppe Maria
;
2020-01-01
Abstract
The Kuramoto–Sinelshchikov–Velarde equation describes the evolution of a phase turbulence in reaction-diffusion systems or the evolution of the plane flame propagation, taking into account the combined influence of diffusion and thermal conduction of the gas on the stability of a plane flame front. In this paper, we prove the well-posedness of the classical solutions for the Cauchy problem.File in questo prodotto:
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