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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: Imanuvilov, Oleg Yu.
Article Type: Research Article
Abstract: We prove a Carleman inequality for the second order hyperbolic equation in the cylinder Q with the norm of right‐hand side taken in the space (W1 2 (Q))* .
Keywords: Carleman estimate, hyperbolic equation
Citation: Asymptotic Analysis, vol. 32, no. 3-4, pp. 185-220, 2002
Authors: Michel, Laurent
Article Type: Research Article
Abstract: We study the semi‐classical asymptotic as h→0 of the scattering amplitude f(θ,ω,λ,h) associated to a Schrödinger operator H(h)=−½h2 Δ+V(x) for short‐range trapping perturbations. Our main result yields the leading term of the integral of f(θ,ω,λ,h) for θ,ω∈Sn−1 fixed and λ∈[λ0 −ε,λ0 +ε], ε>0, λ0 >0, being a trapping energy level.
Citation: Asymptotic Analysis, vol. 32, no. 3-4, pp. 221-255, 2002
Authors: Bouclet, Jean‐Marc
Article Type: Research Article
Abstract: The main goal of this paper is to introduce tools able to replace Krein's spectral shift function when it cannot be defined. We introduce a function η, for a class of perturbations of pseudodifferential operators on $\mathbb{R}$ d , when these perturbation decay as 〈x〉−ρ , ρ>d/2, at infinity. In Euclidean scattering, we establish a complete asymptotic expansion for η, under the usual nontrapping assumption and we deduce a Levinson formula for the Schrödinger operator on $\mathbb{R}$ 3 . Some results on the general case ρ>0 are also given.
Citation: Asymptotic Analysis, vol. 32, no. 3-4, pp. 257-291, 2002
Authors: Bildhauer, M. | Fuchs, M.
Article Type: Research Article
Abstract: We consider integrands f :$\mathbb{R}$ nN →$\mathbb{R}$ which are of lower (upper) growth rate s≥2 (q>s) and which satisfy an additional structural condition implying the convex hull property, i.e., if the boundary data of a minimizer u :Ω→$\mathbb{R}$ N of the energy ∫Ω f(∇u) dx respect a closed convex set K⊂$\mathbb{R}$ N , then so does u on the whole domain. We show partial C1,α ‐regularity of bounded local minimizers if q<min {s+2/3,sn/(n−2)} and discuss cases in which the latter condition on the exponents can be improved. Moreover, we give examples of integrands which fit into our category …and to which the results of Acerbi and Fusco [2] do not apply, in particular, we give some extensions to the subquadratic case. Show more
Keywords: regularity, minimizers, anisotropic growth
Citation: Asymptotic Analysis, vol. 32, no. 3-4, pp. 293-315, 2002
Authors: Stefanov, Plamen
Article Type: Research Article
Citation: Asymptotic Analysis, vol. 32, no. 3-4, pp. 317-333, 2002
Authors: Hajouj, Brahim | Madaune‐Tort, Monique
Article Type: Research Article
Abstract: In this paper some variational inequalities of second order used in the elasto‐plasticity theory are compared with first order inequalities. Convergence properties in Sobolev spaces are given thanks to a priori estimates and a uniqueness result for first order inequalities.
Citation: Asymptotic Analysis, vol. 32, no. 3-4, pp. 335-358, 2002
Article Type: Other
Citation: Asymptotic Analysis, vol. 32, no. 3-4, pp. 359-359, 2002
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