International Journal of Fluid Mechanics Research
Published 6 issues per year
ISSN Print: 2152-5102
ISSN Online: 2152-5110
IF:
1.1
5-Year IF:
1.3
Eigenfactor:
0.0002
JCI:
0.33
SJR:
0.256
SNIP:
0.49
CiteScore™::
2.4
H-Index:
23
Indexed in
A Modified KdV Model of Waves with Evaporation from the Phase Surface
Volume 43,
Issue 5-6, 2016,
pp. 377-389
DOI: 10.1615/InterJFluidMechRes.v43.i5-6.20
ABSTRACT
In this paper we consider the impact of evaporation on formation of a gravitational wave in a potential approximation and study the condition of its existence in the form of a soliton. We study a nonlinear modified KdV equation, which takes into account the impact of a molecular mechanism (evaporation) at the dividing boundary "wave front − environment" on wave propagation. A nonlinear analysis is given. It is shown that, in general, modification of the KdV equation by introducing an additional stochastic term determined by a certain physical or physico-chemical process gives rise to solutions that are not Jacobi functions.
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