Inéquations variationnelles d'évolution paraboliques du 2ème ordre
Inertial manifolds and stabilization of nonlinear beam equations with Balakrishnan-Taylor damping.
Inertial manifolds for nonautonomous dynamical systems and for nonautonomous evolution equations
Inertial manifolds for retarded second order in time evolution equations in admissible spaces
Using the Lyapunov-Perron method, we prove the existence of an inertial manifold for the process associated to a class of non-autonomous semilinear hyperbolic equations with finite delay, where the linear principal part is positive definite with a discrete spectrum having a sufficiently large distance between some two successive spectral points, and the Lipschitz coefficient of the nonlinear term may depend on time and belongs to some admissible function spaces.
Inertial manifolds of damped semilinear wave equations
Infinite multiplicity of positive solutions for singular nonlinear elliptic equations with convection term and related supercritical problems.
Infinite systems of first order PFDEs with mixed conditions
We consider mixed problems for infinite systems of first order partial functional differential equations. An infinite number of deviating functions is permitted, and the delay of an argument may also depend on the spatial variable. A theorem on the existence of a solution and its continuous dependence upon initial boundary data is proved. The method of successive approximations is used in the existence proof. Infinite differential systems with deviated arguments and differential integral systems...
Infinite systems of hyperbolic differential-functional inequalities.
Infinite systems of strong parabolic differential-functional inequalities.
Infinitely Many Critical Points for Functionals which are not Even and Applications to Superlinear Boundary Value Problems.
Infinitely many periodic solutions for variable exponent systems.
Infinitely many periodic solutions of nonlinear wave equations on .
Infinitely many positive solutions for the Neumann problem involving the p-Laplacian
We present two results on existence of infinitely many positive solutions to the Neumann problem ⎧ in Ω, ⎨ ⎩ ∂u/∂ν = 0 on ∂Ω, where is a bounded open set with sufficiently smooth boundary ∂Ω, ν is the outer unit normal vector to ∂Ω, p > 1, μ > 0, with and f: Ω × ℝ → ℝ is a Carathéodory function. Our results ensure the existence of a sequence of nonzero and nonnegative weak solutions to the above problem.
Infinitely many radial solutions for a sub-super critical Dirichlet boundary value problem in a ball.
Infinitely many radial solutions of an elliptic system
Infinitely many solitary waves in three space dimensions
Infinitely many solutions for a class of semilinear elliptic equations in
Si considera una classe di equazioni ellittiche semilineari su della forma con sottocritico (o con nonlinearità più generali) e funzione limitata. In questo articolo viene presentato un risultato di genericità sull'esistenza di infinite soluzioni, rispetto alla classe di coefficienti limitati su e non negativi all'infinito.
Infinitely many solutions for a Robin boundary value problem.
Infinitely many solutions for a semilinear elliptic equation with sign-changing potential.
Infinitely many solutions for a semilinear elliptic equation in via a perturbation method
We introduce a method to treat a semilinear elliptic equation in (see equation (1) below). This method is of a perturbative nature. It permits us to skip the problem of lack of compactness of but requires an oscillatory behavior of the potential b.