Analytical solution of the hyperbolic heat conduction equation for moving semi-infinite medium under the effect of time-dependent laser heat source.
Analyticité des solutions des équations de Vlassov-Poisson
Analyticité locale pour les solutions de l'équation d'Euler
Analyticité microlocale et itères d'opérateurs
Analyticity and smoothing effect for the Schrödinger equation
Analyticity for some degenerate one-dimensional evolution equations
We study the analyticity of the semigroups generated by some degenerate second order differential operators in the space C([α,β]), where [α,β] is a bounded real interval. The asymptotic behaviour and regularity with respect to the space variable are also investigated.
Analyzing the dynamics of the forced Burgers equation.
Anisotropic inverse problems and Carleman estimates
This note reports on recent results on the anisotropic Calderón problem obtained in a joint work with Carlos E. Kenig, Mikko Salo and Gunther Uhlmann [8]. The approach is based on the construction of complex geometrical optics solutions to the Schrödinger equation involving phases introduced in the work [12] of Kenig, Sjöstrand and Uhlmann in the isotropic setting. We characterize those manifolds where the construction is possible, and give applications to uniqueness for the corresponding anisotropic...
Anisotropic parabolic equations with variable nonlinearity.
Annulus oscillation criteria for second order nonlinear elliptic differential equations with damping.
Another approach to vibration analysis of stepped structures.
Antimaximum principle for elliptic problems with weight.
Anti-periodic solutions of some nonlinear evolution equations.
Anti-periodic solutions to a parabolic hemivariational inequality
In this paper we deal with the anti-periodic boundary value problems with nonlinearity of the form , where Extending to be multivalued we obtain the existence of solutions to hemivariational inequality and variational-hemivariational inequality.
Anti-periodic traveling wave solutions to a class of higher-order Kadomtsev-Petviashvili-Burgers equations.
Apparition de motifs géométriques dans une membrane enzymatique
Application of homogenization theory related to Stokes flow in porous media
We consider applications, illustration and concrete numerical treatments of some homogenization results on Stokes flow in porous media. In particular, we compute the global permeability tensor corresponding to an unidirectional array of circular fibers for several volume-fractions. A 3-dimensional problem is also considered.
Application of Moser's method to a certain type of evolution equations
Application of Rothe's method to perturbed linear hyperbolic equations and variational inequalities
Application of the approximate analytic prolongment to the boundary problems of the partial differential equations