Strongly almost convergent generalized difference sequences associated with multiplier sequences
Strongly compact algebras.
An algebra of bounded linear operators on a Hilbert space is said to be strongly compact if its unit ball is relatively compact in the strong operator topology. A bounded linear operator on a Hilbert space is said to be strongly compact if the algebra generated by the operator and the identity is strongly compact. This notion was introduced by Lomonosov as an approach to the invariant subspace problem for essentially normal operators. First of all, some basic properties of strongly compact algebras...
Strongly convergent generalized difference sequence spaces defined by a modulus.
Strongly exposed points in Musielak-Orlicz sequence spaces endowed with Orlicz norm
A criterion for strongly exposed points of the unit ball in Musielak-Orlicz sequence spaces equipped with Orlicz norm is given.
Strongly exposed points in the unit ball of trace-class operators.
Strongly Extreme Points in Banach Spaces.
Strongly finite von Neumann algebras.
Strongly nonlinear potential theory on metric spaces.
Strongly nonnorming subspaces and prequojections
Strongly proximinal subspaces of finite codimension in C(K)
We characterize strongly proximinal subspaces of finite codimension in C(K) spaces. We give two applications of our results. First, we show that the metric projection on a strongly proximinal subspace of finite codimension in C(K) is Hausdorff metric continuous. Second, strong proximinality is a transitive relation for finite-codimensional subspaces of C(K).
Strongly summable sequences defined over real -normed spaces.
Structural aspects of truncated archimedean vector lattices: good sequences, simple elements
The truncation operation facilitates the articulation and analysis of several aspects of the structure of archimedean vector lattices; we investigate two such aspects in this article. We refer to archimedean vector lattices equipped with a truncation as truncs. In the first part of the article we review the basic definitions, state the (pointed) Yosida representation theorem for truncs, and then prove a representation theorem which subsumes and extends the (pointfree) Madden representation theorem....
Structural properties and limit behaviour of linear stochastic systems in Hilbert spaces
Structural properties of Banach and Fréchet spaces determined by the range of vector measures.
Structural properties of operator spaces
Structural Properties of Solutions to Total Variation Regularization Problems
In dimension one it is proved that the solution to a total variation-regularized least-squares problem is always a function which is "constant almost everywhere" , provided that the data are in a certain sense outside the range of the operator to be inverted. A similar, but weaker result is derived in dimension two.
Structural Theorems for Quasiasymptotics of Distributions at Infinity
Structural theorems for the -asymptotic and quasiasymptotic of distributions.
Structure de Frobenius faible pour les équations différentielles du premier ordre
Structure -convexe d’une algèbre limite inductive localement convexe d’algèbres de Banach