Three-dimensional mathematical problems of thermoelasticity of anisotropic bodies. I.
Three-level difference schemes on non-uniform in time grids.
Three-level discrete time Galerkin approximations for the non-stationary Navier-Stokes equation
Three-point boundary value problem in a differential equation of the third order
Threshold scattering in two dimensions
Time analyticity and backward uniqueness for the Boussinesq equations
We prove that strong solutions of the Boussinesq equations in 2D and 3D can be extended as analytic functions of complex time. As a consequence we obtain the backward uniqueness of solutions.
Time and space Sobolev regularity of solutions to homogeneous parabolic equations
We give necessary and sufficient conditions on the initial data such that the solutions of parabolic equations have a prescribed Sobolev regularity in time and space.
Time asymptotic description of an abstract Cauchy problem solution and application to transport equation
In this paper, we study the time asymptotic behavior of the solution to an abstract Cauchy problem on Banach spaces without restriction on the initial data. The abstract results are then applied to the study of the time asymptotic behavior of solutions of an one-dimensional transport equation with boundary conditions in -space arising in growing cell populations and originally introduced by M. Rotenberg, J. Theoret. Biol. 103 (1983), 181–199.
Time averaging for random nonlinear abstract parabolic equations.
Time averaging for the strongly confined nonlinear Schrödinger equation
Time decay estimates for a perturbed wave equation
Time Decay for Nonlinear Wave Equations in Two Space Dimensions.
Time Decay for Some Schrödinger Equations.
Time decay of finite energy solutions of the non linear Klein-Gordon and Schrödinger equations
Time decay of solutions to the Schrödinger equation in exterior domains. II
Time decay of solutions to the Schrödinger equation in exterior domains. I
Time deformations of powers of the wave operator.
Time delays in proliferation and apoptosis for solid avascular tumour
The role of time delays in solid avascular tumour growth is considered. The model is formulated in terms of a reaction-diffusion equation and mass conservation law. Two main processes are taken into account-proliferation and apoptosis. We introduce time delay first in underlying apoptosis only and then in both processes. In the absence of necrosis the model reduces to one ordinary differential equation with one discrete delay which describes the changes of tumour radius. Basic properties of the...
Time dependent Dirichlet space, mixed Dirichlet problem and pseudo-differential operators
Time Dependent Nonlinear Schrödinger Equations.