Semigroups of quasi-compact operators.
Semi-groups of rank-preserving transformers on minimal norm ideals in
Semigroups related to additive and multiplicative, free and Boolean convolutions
Belinschi and Nica introduced a composition semigroup of maps on the set of probability measures. Using this semigroup, they introduced a free divisibility indicator, from which one can know quantitatively if a measure is freely infinitely divisible or not. In the first half of the paper, we further investigate this indicator: we calculate how the indicator changes with respect to free and Boolean powers; we prove that free and Boolean 1/2-stable laws have free divisibility indicators equal to infinity;...
Semilinear geometric optics for generalized solutions.
Semilinear Poisson problems in Sobolev-Besov spaces on Lipschitz domains.
Extending recent work for the linear Poisson problem for the Laplacian in the framework of Sobolev-Besov spaces on Lipschitz domains by Jerison and Kenig [16], Fabes, Mendez and Mitrea [9], and Mitrea and Taylor [30], here we take up the task of developing a similar sharp theory for semilinear problems of the type Δu - N(x,u) = F(x), equipped with Dirichlet and Neumann boundary conditions.
Seminorm generating relations and their Minkowski functionals.
Seminorme submoltiplicative su algebre di funzioni
In this note we study algebra seminorms on a functions algebra and we relate the existence of algebra norms on with the topology of . Also a theorem, that states which are the continuous characters, is demonstrated in a class of seminormed algebras.
Seminormed spaces
Semi-normes multiplicatives sur une algèbre de Banach ultramétrique
Semireflexive Spaces In Which The Theorem On The Derivative-Of-The-Inverse Fails For Frechet Derivatives.
Semiregular maximal abelian *-subalgebras and the solution to the factor state Stone-Weierstrass problem.
Semisimplicity and global dimension of a finite von Neumann algebra
We prove that a finite von Neumann algebra is semisimple if the algebra of affiliated operators of is semisimple. When is not semisimple, we give the upper and lower bounds for the global dimensions of and This last result requires the use of the Continuum Hypothesis.
Semi-simplicity of a proper weak -algebra.
Semi-simplicity of some semi-prime Banach algebras.
Semivariation in -spaces
Suppose that and are Banach spaces and that the Banach space is their complete tensor product with respect to some tensor product topology . A uniformly bounded -valued function need not be integrable in with respect to a -valued measure, unless, say, and are Hilbert spaces and is the Hilbert space tensor product topology, in which case Grothendieck’s theorem may be applied. In this paper, we take an index and suppose that and are -spaces with the associated -tensor product...
Separabilità di per spazi riflessivi, misura gaussiana
Following H. Sato - Y. Okazaky we will prove that: if is a topological vector space, locally convex and reflexive, and is a gaussian measure on , then is separable.
Separability of analytic images of some Banach spaces
Separability of Real Normed Spaces and Its Basic Properties
In this article, the separability of real normed spaces and its properties are mainly formalized. In the first section, it is proved that a real normed subspace is separable if it is generated by a countable subset. We used here the fact that the rational numbers form a dense subset of the real numbers. In the second section, the basic properties of the separable normed spaces are discussed. It is applied to isomorphic spaces via bounded linear operators and double dual spaces. In the last section,...
Separable injectivity and tensor products.
Separable quotients of Banach spaces.
In this survey we show that the separable quotient problem for Banach spaces is equivalent to several other problems for Banach space theory. We give also several partial solutions to the problem.