Parbolic pseudo-differential initial-boundary value problems.
Partial compactness for the 2-D Landau-Lifshitz flow.
Partial continuity for elliptic problems
Partial differential analogs of ordinary differential equations and systems.
Partial differential equations and image smoothing
Partial differential equations in Banach spaces involving nilpotent linear operators
Let E be a Banach space. We consider a Cauchy problem of the type ⎧ in , ⎨ ⎩ in , j=0,...,k-1, where each is a given continuous linear operator from E into itself. We prove that if the operators are nilpotent and pairwise commuting, then the problem is well-posed in the space of all functions whose derivatives are equi-bounded on each bounded subset of .
Partial differential equations in domains with self-contact
Partial differential equations with piecewise constant delay.
Partial Differential Equations without Solution Operators in Weighted Spaces of (Generalized) Functions.
Partial differential inclusions governing feedback controls.
Partial differential inequalities as equations with hysteresis
Partial Differential Operators and Discrete Subgroups of a Lie Group.
Partial differential operators depending analytically on a parameter
Let be a differential operator with constant coefficients depending analytically on a parameter . Assume that the family P(,D) is of constant strength. We investigate the equation where is a given analytic function of with values in some space of distributions and the solution is required to depend analytically on , too. As a special case we obtain a regular fundamental solution of P(,D) which depends analytically on . This result answers a question of L. Hörmander.
Partial differential operators of infinite order with constant coefficients on the space of analytic functions on the polydisc
Partial exact controllability of a nonlinear system.
In this article, we prove the partial exact controllability of a nonlinear system. We use semigroup formulation together with fixed point approach to study the nonlinear system.
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 .
Partial Hölder continuity of solutions of quasilinear parabolic systems of second order with linear growth
Partial Hölder continuity of the gradient of solutions of some nonlinear elliptic systems
Partial Hölder continuity of the spatial derivatives of the solutions to nonlinear parabolic systems with quadratic growth
Partial Hölder continuity results for solutions of non linear non variational elliptic systems with strictly controlled growth