Existence of pseudo almost periodic solutions to some classes of partial hyperbolic evolution equations.
Existence of pullback attractors for the coupled suspension bridge equations.
Existence of pulsating waves in a model of flames in sprays
A one-dimensional system describing the propagation of low Mach number flames in sprays is studied. We show that pulsating waves may exist when the droplet distribution in the unburnt region is spatially periodic. The range of possible propagation speeds may be either bounded or unbounded, depending on the threshold temperatures of the burning and vaporization rates.
Existence of quadratic-mean almost periodic solutions to some stochastic hyperbolic differential equations.
Existence of radial positive solutions vanishing at infinity for asymptotically homogeneous systems.
Existence of regular solutions for nonlinear Signorini's problem
Existence of regular solutions to the stationary Navier-Stokes equations.
Existence of -almost periodic solutions to a class of nonautonomous stochastic evolution equations.
Existence of semi-periodic solutions of steady Navier-Stokes equations in a half space with an exponential decay at infinity
Existence of solution to nonlinear boundary value problem for ordinary differential equation of the second order in Hilbert space
In this paper we deal with the boundary value problem in the Hilbert space. Existence of a solutions is proved by using the method of lower and upper solutions. It is not necessary to suppose that the homogeneous problem has only the trivial solution. We use some results from functional analysis, especially the fixed-point theorem in the Banach space with a cone (Theorem 4.1, [5]).
Existence of solutions bounded at infinity for a semilinear elliptic equation on RN.
Existence of solutions for a degenerate nonlinear evolution equation.
We consider a model of generalized Cahn-Hilliard equations with a logarithmic free energy and a degenerate mobility, and obtain a result on the existence of solutions.
Existence of solutions for a model of self-gravitating particles with external potential
We study the existence of solutions to a nonlinear parabolic equation describing the temporal evolution of a cloud of self-gravitating particles with a given external potential. The initial data are in spaces of (generalized) pseudomeasures. We prove existence of local and global-in-time solutions, and also a kind of stability of global solutions.
Existence of solutions for a nonlinear discrete system involving the -Laplacian
The existence of solutions for boundary value problems for a nonlinear discrete system involving the -Laplacian is investigated. The approach is based on critical point theory.
Existence of solutions for a system of elliptic partial differential equations.
Existence of solutions for elliptic systems involving operators in divergence form.
Existence of solutions for elliptic systems with critical Sobolev exponent.
Existence of solutions for hyperbolic system of second order outside a domain.
Existence of solutions for non-necessarily cooperative systems involving Schrödinger operators.
Existence of solutions for -Laplacian equations.