Asymptotic behaviour for Schrödinger equations with a quadratic nonlinearity in one-space dimension.
Asymptotic behaviour of an elastic body with a surface having small stuck regions
Asymptotic behaviour of the time dependent Norton-Hoff law in plasticity theory and regularity
We prove -regularity for the stresses in the Prandtl-Reuss-law. The proof runs via uniform estimates for the Norton-Hoff-approximation.
Asymptotic distribution of eigenelements of the basic two-dimensional boundary-contact problems of oscillation in classical and couple-stress theories of elasticity.
Asymptotic distribution of eigenfunctions and eigenvalues of basic boundary-contact oscillation problems of the couple-stress elasticity theory.
Asymptotic distribution of eigenfunctions and eigenvalues of the basic boundary-contact oscillation problems of the classical theory of elasticity.
Asymptotic methods applied to problems of diffusion, crack propagation and crack tip stress analysis
Asymptotic solution of the Signorini problem of a beam lying on rigid bases.
Asymptotic solution of the theory of shell boundary value problem.
Asymptotic study of the vibration problem for an elastic body deeply immersed in an incompressible fluid
Asymptotics for large time of solutions to nonlinear system associated with the penetration of a magnetic field into a substance
The nonlinear integro-differential system associated with the penetration of a magnetic field into a substance is considered. The asymptotic behavior as of solutions for two initial-boundary value problems are studied. The problem with non-zero conditions on one side of the lateral boundary is discussed. The problem with homogeneous boundary conditions is studied too. The rates of convergence are given. Results presented show the difference between stabilization characters of solutions of these...
Asymptotics for some nonlinear damped wave equation : finite time convergence versus exponential decay results
Asymptotics of an optimal compliance-location problem
We consider the problem of placing a Dirichlet region made by n small balls of given radius in a given domain subject to a force f in order to minimize the compliance of the configuration. Then we let n tend to infinity and look for the Γ-limit of suitably scaled functionals, in order to get informations on the asymptotical distribution of the centres of the balls. This problem is both linked to optimal location and shape optimization problems.
Asymptotics of the scattering frequencies for a thermoelasticity problem with small thermal conductivity
Axial shear modulus of a fiber-reinforced composite with random fiber cross-sections.
Axiomatic cohesion.
Axiomatic foundations of the kinematics common to classical physics and special relativity
Axisymmetric Lamb's problem in a semi-infinite micropolar viscoelastic medium.
Basic boundary value problems of thermoelasticity for anisotropic bodies with cuts. I.
Basic boundary value problems of thermoelasticity for anisotropic bodies with cuts. II.