Effets régularisants de semi-groupes non linéaires dans des espaces de Banach
Eigencurves for a Steklov problem.
Eigenvalue distribution of integral operators defined by Besov-Orlicz kernels.
Eigenvalue distributions of some degenerate elliptic operators: an approach via entropy numbers.
Ein Kriterium für die Approximierbarkeit von Funktionen aus Sobolewschen Räumen durch glatte Funktionen.
Ein nichtlinearer Interpolationssatz und seine Anwendung auf nichtlineare Wellengleichungen.
Eine Interpolationseigenschaft des Raumes BMO.
Elliptic Boundary Problems and the Boutet de Monvel Calculus in Besov and Triebel-Lizorkin Spaces.
Elliptic boundary value problem in Vanishing Mean Oscillation hypothesis
In this note the well-posedness of the Dirichlet problem (1.2) below is proved in the class for all and, as a consequence, the Hölder regularity of the solution . is an elliptic second order operator with discontinuous coefficients and the lower order terms belong to suitable Lebesgue spaces.
Elliptic Systems of Pseudodifferential Equations in the Refined Scale on a Closed Manifold
We study a system of pseudodifferential equations which is elliptic in the Petrovskii sense on a closed smooth manifold. We prove that the operator generated by the system is a Fredholm operator in a refined two-sided scale of Hilbert function spaces. Elements of this scale are special isotropic spaces of Hörmander-Volevich-Paneah.
Embedding constants for periodic Sobolev spaces of fractional order.
Embedding of function spaces of variable order of differentiation in function spaces of variable order of integration
The paper deals with embeddings of function spaces of variable order of differentiation in function spaces of variable order of integration. Here the function spaces of variable order of differentiation are defined by means of pseudodifferential operators.
Embedding operators and maximal regular differential-operator equations in Banach-valued function spaces.
Embedding theorems for a certain function class of Sobolev type on metric spaces.
Embedding theorems for anisotropic Lipschitz spaces
Anisotropic Lipschitz spaces are considered. For these spaces we obtain sharp embeddings in Besov and Lorentz spaces. The methods used are based on estimates of iterative rearrangements. We find a unified approach that arises from the estimation of functions defined as minimum of a given system of functions. The case of L¹-norm is also covered.
Embedding theorems for Lipschitz and Lorentz spaces on lower Ahlfors regular sets
We prove norm inequalities between Lorentz and Besov-Lipschitz spaces of fractional smoothness.
Embedding theorems in Banach-valued -spaces and maximal -regular differential-operator equations.
Embedding theorems in the Sobolev-Morrey type spaces with dominant mixed derivatives.
Embedding theorems into lipschitz and BMO spaces and applications to quasilinear subelliptic differential equations.
Embeddings of Besov spaces of logarithmic smoothness
This paper deals with Besov spaces of logarithmic smoothness formed by periodic functions. We study embeddings of into Lorentz-Zygmund spaces . Our techniques rely on the approximation structure of , Nikol’skiĭ type inequalities, extrapolation properties of and interpolation.