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Asymptotic Analysis, Volume 91
Volume 91, Number 1, 2015
- Yonghai Wang, Chengkui Zhong:

Upper semicontinuity of global attractors for damped wave equations. 1-10 - Julien Royer:

Semiclassical measure for the solution of the Helmholtz equation with an unbounded source. 11-32 - Alain Grigis, André Martinez:

Resonance widths in a case of multidimensional phase space tunneling. 33-90
Volume 91, Number 2, 2015
- Shuangshuang Zhou, Sining Zheng:

Asymptotic behavior of solutions to a degenerate parabolic equation with a gradient source term. 91-102 - Marco Cappiello, Fabio Nicola:

Some remarks on the radius of spatial analyticity for the Euler equations. 103-110 - Weiwei Hu, Igor Kukavica, Mohammed B. Ziane

:
Persistence of regularity for the viscous Boussinesq equations with zero diffusivity. 111-124 - Manjun Ma, Chunhua Ou:

Asymptotic analysis of the perturbed Poisson-Boltzmann equation on unbounded domains. 125-146 - Ida de Bonis, Daniela Giachetti

:
Nonnegative solutions for a class of singular parabolic problems involving p-Laplacian. 147-183
Volume 91, Numbers 3-4, 2015
- M. C. Leseduarte

, Ramón Quintanilla
:
On the asymptotic spatial behaviour of the solutions of the nerve system. 185-203 - Charles Knessl, Haishen Yao:

A note on the transition from diffusion with the flow to diffusion against the flow, for first passage times in singularly perturbed drift-diffusion models. 205-231 - Amal Attouchi

:
Boundedness of global solutions of a p-Laplacian evolution equation with a nonlinear gradient term. 233-251 - Claudio Cacciapuoti

, Rodolfo Figari
, Andrea Posilicano:
Effective equation for a system of mechanical oscillators in an acoustic field. 253-264 - Gergö Nemes:

On the large argument asymptotics of the Lommel function via Stieltjes transforms. 265-281 - Helmut Abels, Stefan Schaubeck:

Sharp interface limit for the Cahn-Larché system. 283-340 - Mogtaba Mohammed, Mamadou Sango:

Homogenization of linear hyperbolic stochastic partial differential equation with rapidly oscillating coefficients: The two scale convergence method. 341-371

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