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The journal Asymptotic Analysis fulfills a twofold function. It aims at publishing original mathematical results in the asymptotic theory of problems affected by the presence of small or large parameters on the one hand, and at giving specific indications of their possible applications to different fields of natural sciences on the other hand.
Asymptotic Analysis thus provides mathematicians with a concentrated source of newly acquired information which they may need in the analysis of asymptotic problems.
Authors: Ben Abdallah, Naoufel | Degond, Pierre | Méhats, Florian
Article Type: Research Article
Abstract: The Child–Langmuir asymptotics of the so‐called 1.5‐dimensional Vlasov–Maxwell, modelling cross field diodes, is investigated. A set of limit problems including magnetically insulated and noninsulated regimes are exhibited and analyzed. The solutions of the Vlasov–Maxwell system are shown to converge towards a solution of the limiting problem.
Citation: Asymptotic Analysis, vol. 20, no. 2, pp. 97-132, 1999
Authors: Escobedo, Miguel | , Enrique Zuazua
Article Type: Research Article
Abstract: We consider a system of two viscous conservation laws in several space dimensions. The equations are weakly coupled so that the inviscid part of the system is not necessarily strictly hyperbolic. We analyze the long‐time behaviour of integrable non‐negative solutions. More precisely, we are interested by the profile of the first non‐trivial term of the asymptotic expansion of the solutions. The flux function may fail to be C^2 , thus linearization around the zero solution does not apply. We use scaling techniques. Inspired in our previous works on scalar equations we exhibit two different types of behaviour: weakly nonlinear …and self‐similar. Show more
Keywords: Diffusion waves, convection–diffusion equations, long‐time behaviour, self‐similarity
Citation: Asymptotic Analysis, vol. 20, no. 2, pp. 133-173, 1999
Authors: Boyer, Franck
Article Type: Research Article
Abstract: In this paper we study the coupling of the Navier–Stokes equations and the Cahn–Hilliard equation which stands for a model of a multi‐phase fluid under shear. We first study existence and uniqueness of solutions of the system in dimension 2 and 3 even if the diffusion coefficient is allowed to degenerate. In the last part, an asymptotic stability result is shown.
Keywords: Shear flow, Navier–Stokes, Cahn–Hilliard, order parameter
Citation: Asymptotic Analysis, vol. 20, no. 2, pp. 175-212, 1999
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