Strichatz inequalities with weights in Morrey-Campanato classes.
Strict positivity of the solution to a 2-dimensional spatially homogeneous Boltzmann equation without cutoff
Strong asymptotic stability for n-dimensional thermoelasticity systems
We use a new approach to prove the strong asymptotic stability for n-dimensional thermoelasticity systems. Unlike the earlier works, our method can be applied in the case of feedbacks with no growth assumption at the origin, and when LaSalle's invariance principle cannot be applied due to the lack of compactness.
Strong boundary values : independence of the defining function and spaces of test functions
The notion of “strong boundary values” was introduced by the authors in the local theory of hyperfunction boundary values (boundary values of functions with unrestricted growth, not necessarily solutions of a PDE). In this paper two points are clarified, at least in the global setting (compact boundaries): independence with respect to the defining function that defines the boundary, and the spaces of test functions to be used. The proofs rely crucially on simple results in spectral asymptotics.
Strong convergence estimates for pseudospectral methods
Strong convergence estimates for pseudospectral methods applied to ordinary boundary value problems are derived. The results are also used for a convergence analysis of the Schwarz algorithm (a special domain decomposition technique). Different types of nodes (Chebyshev, Legendre nodes) are examined and compared.
Strong convergence towards homogeneous cooling states for dissipative Maxwell models
Strong diamagnetism for general domains and application
We consider the Neumann Laplacian with constant magnetic field on a regular domain in . Let be the strength of the magnetic field and let be the first eigenvalue of this Laplacian. It is proved that is monotone increasing for large . Together with previous results of the authors, this implies the coincidence of all the “third” critical fields for strongly type 2 superconductors.
Strong ellipticity of boundary integral operators.
Strong global attractor for a quasilinear nonlocal wave equation on .
Strong instability of solitary waves for nonlinear Klein–Gordon equations and generalized Boussinesq equations
Strong Lp-Solutions of the Navier-Stokes Equation in Rm, with Applications to Weak Solutions.
Strong maximum and minimum principles for parabolic functional-differential problems with initial inequalities
Strong maximum and minimum principles for parabolic functional-differential problems with nonlocal inequalities
Strong maximum principle for non-linear parabolic differential-functional inequalities
Strong maximum principle for non-linear parabolic differential-functional inequalities in arbitrary domains
Strong maximum principle for weak solutions of nonlinear parabolic differential inequalities
Strong maximum principle for weakly nonlinear parabolic equations (Preliminary communication)
Strong maximum principles for parabolic nonlinear problems with nonlocal inequalities together with integrals.
Strong positivity in C (...) for elliptic systems.
Strong solutions for a compressible fluid model of Korteweg type