Titlebook: A³N²M: Approximation, Applications, and Analysis of Nonlocal, Nonlinear Models; Proceedings of the 5 Tadele Mengesha,Abner J. Salgado Book

过滤

Abhandlungen zur Literaturwissenschaftcal . limit, and at the same time, for rescaled fractional-type kernels, to corresponding inhomogeneous nonlocal boundary value problems of fractional equations in the global . limit. Such discussions help to delineate issues related to nonlocal problems defined on a bounded domain with inhomogeneous data.

揉杂

CTRW Approximations for Fractional Equations with Variable Orderrent, however. The diffusion coefficient can be made responsible for the size of jumps or for the intensity of jumps. The diffusion limit does not feel the difference. The situation changes if we model jump-type approximations via CTRW with non-exponential waiting times. If we make the diffusion coe

Systemic

Fractional Elliptic Problems on Lipschitz Domains: Regularity and Approximation For the linear Dirichlet integral Laplacian, after briefly recalling Hölder regularity and applications, we discuss novel optimal shift theorems in Besov spaces and their Sobolev counterparts. These results extend to problems with finite horizon and are instrumental for the subsequent error analysi

abnegate

Regularity Estimates and Open Problems in Kinetic Equationsated macroscopic quantities. We also discuss some open problems in the area. In particular, we describe some ideas related to the global well-posedness problem for the space homogeneous Landau equation for Coulomb potentials.

Bucket

An Optimization-Based Strategy for Peridynamic-FEM Coupling and for the Prescription of Nonlocal Boumulates the coupling as a control problem in which the states are the solutions of the PD and classical equations, the objective is to minimize their mismatch on an overlap of the PD and classical domains, and the controls are virtual volume constraints and boundary conditions applied at the local–n

inspiration

DAMN

共和国

An Overview of Almost Minimizers of Bernoulli-Type Functionalss of the type first studied by Alt and Caffarelli (J Reine Angew Math325:105–144, 1981) and Alt, Caffarelli and Friedman (Trans Am Math Soc 282:431–461, 1984). In this chapter, we study the regularity of almost minimizers to energy functionals with variable coefficients (as opposed to Alt and Caffar

盟军

https://doi.org/10.1007/978-3-476-03558-5In this note, we prove an estimate on the level sets of a function with . growth that depends on the difference quotient of a bounded weak solution to a nonlocal double-phase equation. This estimate is related to a self-improving property of these solutions.

脆弱吧

A Note on Estimates of Level Sets and Their Role in Demonstrating Regularity of Solutions to NonlocaIn this note, we prove an estimate on the level sets of a function with . growth that depends on the difference quotient of a bounded weak solution to a nonlocal double-phase equation. This estimate is related to a self-improving property of these solutions.