On a regularizing effect of Schrödinger type groups
On stable solutions of quasilinear periodic-parabolic problems
On the asymptotic behavior for convection-diffusion equations associated to higher order elliptic operators in divergence form.
We consider the linear convection-diffusion equation associated to higher order elliptic operators⎧ ut + Ltu = a∇u on Rnx(0,∞)⎩ u(0) = u0 ∈ L1(Rn),where a is a constant vector in Rn, m ∈ N*, n ≥ 1 and L0 belongs to a class of higher order elliptic operators in divergence form associated to non-smooth bounded measurable coefficients on Rn. The aim of this paper is to study the asymptotic behavior, in Lp (1 ≤ p ≤ ∞), of the derivatives Dγu(t) of the solution of the convection-diffusion equation...
On the asymptotic behavior of solutions of linear parabolic equations in space
On the boundness of the Stokes semigroup in two-dimensional exterior domains.
On the derivation of the modified equation for the analysis of linear numerical methods
On the discretization of a partial differential equation in the neighborhood of a periodic orbit.
On the discretization of degenerate sweeping processes.
On the Korteweg-De Vries Equation.
On the quasiuniqueness of solutions of degenerate equations in Hilbert space.
On the Schauder estimates of solutions to parabolic equations
On the semigroups of age-size dependent population dynamcis with spatial diffusion.
On viscosity solutions for nontotally parabolic fully nonlinear equations
Optimization of measurements for state estimation in parabolic distributed systems
Parabolic differential equations and vector-valued Fourier analysis
Parabolic equations with coefficients depending on t and parameters
Partial Hölder continuity for quasilinear parabolic systems of higher order with strictly controlled growth
Sfruttando i risultati di [1], si prova che le derivate spaziali di ordine con delle soluzioni in di un sistema parabolico quasilineare di ordine con andamenti strettamente controllati, sono parzialmente hölderiane in con esponente di hölderianità decrescente al crescere di .
Periodic solutions of evolution problem associated with moving convex sets
This paper is concerned with periodic solutions for perturbations of the sweeping process introduced by J.J. Moreau in 1971. The perturbed equation has the form where C is a T-periodic multifunction from [0,T] into the set of nonempty convex weakly compact subsets of a separable Hilbert space H, is the normal cone of C(t) at u(t), f:[0,T] × H∪H is a Carathéodory function and Du is the differential measure of the periodic BV solution u. Several existence results of periodic solutions for this...
Persistence and stability for a generalized Leslie-Gower model with stage structure and dispersal.
Problème d'évolution parabolique pour une classe d'opérateurs elliptiques et dégénérés