The aim of this paper to study the existence solution some types hyperbolic differential equation with periodicity controls function as nonlocal initial condition for and technical used depended on interest iniquities.

This paper is devoted to study the existence and stability of mild solutions for semilinear fractional evolution equations with a nonlocal final condition. The analysis based on analytic semigroup theory, Krasnoselskii fixed point theorem, special probability density function. An application time diffusion equation condition also given.

The hysteretic behavior of many-particle systems with non-convex free energy can be modeled by nonlocal Fokker-Planck equations that involve two small parameters and are driven by a timedependent constraint. In this paper we consider the fast reaction regime related to Kramers-type phase transitions and prove that the dynamics in the small-parameter limit can be described by a rate-independent ...

This paper is aiming at obtaining weak solution for a bi-nonlocal fourth order elliptic problem with Navier boundary condition. Our approach based on variational methods and critical point theory.

functionally gradedpoisson’s ratio structures have been developed for critical protection. in thispaper, the static bending and buckling of fgpr nanoscale beam are studied basedon the nonlocal timoshenko beam model, in which both young’s modulus andpoisson’s ratio are assumed to vary continuously in the thickness direction. byutilizing total potential energy principle, equilibrium equations are...

UNLABELLED When spatially separated objects appear and disappear in a synchronous manner, they perceptually group into a single global object that itself appears and disappears. We employed functional magnetic resonance imaging (fMRI) to identify brain regions involved in this type of perceptual grouping. Subjects viewed four chromatically-defined disks (one per visual quadrant) that flashed on...

Abstract We study a conformable fractional nonlocal thermistor problem on time scales. Under an appropriate nonrestrictive condition the resistivity function, we establish existence and uniqueness results. The proof is based use of Schauder’s point fixed theorem.

Through this paper we deal with the asymptotic behaviour as t→+∞ of solutions for a nonlocal diffusion problem impulsive actions and Dirichlet condition. We establish decay rate assuming appropriate hypotheses on functions nonlinear reaction.

We study a nonlocal traffic flow model with an Arrhenius type look-ahead interaction. show sharp critical threshold condition on the initial data which distinguishes global smooth solutions and finite time wave break-down.