First results on QCD+QED with C* boundary conditions

Existence Results for First Order Boundary Value Problems for Fractional Differential Equations and Inclusions with Fractional Integral Boundary Conditions

This paper studies a new class of boundary value problems of nonlinear differential equations and inclusions of fractional order with fractional integral boundary conditions. Some new existence and uniqueness results are obtained by using standard fixed point theorems. Some illustrative examples are also discussed.

First Order System Least Squares with inhomogeneous boundary conditions

Thanks to (1.1), the bilinear form on X×X at the left hand side is bounded, symmetric, and elliptic, and the right-hand side defines a bounded functional on X . From the Lax-Milgram lemma, we conclude that (1.2), and so the least-squares problem, has a unique solution u∈X that depends continuously on f ∈Y ′. Whenever the equation Gu= f has a solution, i.e., f ∈IG (consistency), it is the unique...

New Results on Absorbing Layers and Radiation Boundary Conditions 3

Existence Results for Fractional Differential Inclusions with Separated Boundary Conditions

In this paper, we apply Bohnenblust-Karlins fixed point theorem to prove the existence of solutions for a class of fractional differential inclusions with separated boundary conditions. Some applications of the main result are also presented.

Homogenization Results for Parabolic Problems with Dynamical Boundary Conditions

Abstract. The aim of this paper is to study the asymptotic behavior of the solution of a parabolic dynamical boundary -value problem in a periodically perforated domain. The domain is considered to be a fixed bounded open subset Ω⊂R , in which identical and pe riodically distributed perforations (holes) of size ε are made. In the perforated domain we consider a heat equation, with a Dirichlet c...