Statistically strongly regular matrices and some core theorems.
Stenosis in dimension groups and AF C*-algebras.
Stepanoff's theorem in separable Banach spaces
Stepanoff's theorem is extended to infinitely dimensional separable Banach spaces.
Stetigkeitsaussagen Für Eine Klasse Verallgemeinerter Konvexer Funktionen In Topologischen Linearen Räumen
Stević-Sharma type operators on Fock spaces in several variables
Let be an entire self-map of , be an entire function on and be a vector-valued entire function on . We extend the Stević-Sharma type operator to the classcial Fock spaces, by defining an operator as follows: We investigate the boundedness and compactness of on Fock spaces. The complex symmetry and self-adjointness of are also characterized.
Stieltjes transforms on new generalized functions.
Stiemke theorem as a toll for some mathematical models of economics
Stochastic antiderivational equations on non-Archimedean Banach spaces.
Stochastic approximation properties in Banach spaces
We show that a Banach space X has the stochastic approximation property iff it has the stochasic basis property, and these properties are equivalent to the approximation property if X has nontrivial type. If for every Radon probability on X, there is an operator from an space into X whose range has probability one, then X is a quotient of an space. This extends a theorem of Sato’s which dealt with the case p = 2. In any infinite-dimensional Banach space X there is a compact set K so that for...
Stochastic Banach principle in operator algebras
The classical Banach principle is an essential tool for the investigation of ergodic properties of Cesàro subsequences. The aim of this work is to extend the Banach principle to the case of stochastic convergence in operator algebras. We start by establishing a sufficient condition for stochastic convergence (stochastic Banach principle). Then we prove stochastic convergence for bounded Besicovitch sequences, and as a consequence for uniform subsequences.
Stochastic Basis in Fréchet Space.
Stochastic Differential Equations Driven by Generalized Positive Noise
Stochastic Dynamics of Quantum Spin Systems
We show that recently introduced noncommutative -spaces can be used to constructions of Markov semigroups for quantum systems on a lattice.
Stochastic linearization of nonlinear point dissipative systems.
Stochastic processes and antiderivational equations on non-Archimedean manifolds.
Stochastic processes on non-Archimedean Banach spaces.
Stochastic processes on totally disconnected topological groups.
Stone-Weierstrass type theorems for large deviations.
Störungstheoretische Regularitätsuntersuchungen.
Störungstheoretische Untersuchungen über Semi-Fredholmpaare und -operatoren in lokalkonvexen Vektorräumen. I.