Hyperinvariant subspace lattice of weak contractions
Hyperinvariant subspaces and extended eigenvalues.
Hyperinvariant subspaces for some operators on locally convex spaces.
Hyperinvariant subspaces of operators on Hilbert spaces
Hyperinvariante Teilräume kompakter Operatoren in topologischen Vektorräume.
Hyperinvariante Teilräume stetiger Abbildungen in topologischen Vektorräumen.
Hyperinvariante Teilräume vollstetiger Abbildungen in topologischen Vektorräumen
Hyperreflexive operators on finite dimensional Hilbert spaces
In this paper a complete characterization of hyperreflexive operators on finite dimensional Hilbert spaces is given.
Hyperreflexivity of bilattices
The notion of a bilattice was introduced by Shulman. A bilattice is a subspace analogue for a lattice. In this work the definition of hyperreflexivity for bilattices is given and studied. We give some general results concerning this notion. To a given lattice we can construct the bilattice . Similarly, having a bilattice we may consider the lattice . In this paper we study the relationship between hyperreflexivity of subspace lattices and of their associated bilattices. Some examples of hyperreflexive...
Hypersingular Marcinkiewicz integrals along surface with variable kernels on Sobolev space and Hardy-Sobolev space.
Hypoellipticité et paramétrix pour des opérateurs pseudodifférentiels à caractéristiques doubles
Hypoellipticité pour une équation d'évolution abstraite du second ordre
Hypoellipticité pour une équation d'évolution abstraite du second ordre
Hyponormal Operators and Dunford's Condition (B).
Hysteresis in filtration through porous media.
Hysteresis in Urysohn-Volterra systems.
Hysteresis memory preserving operators
The recent development of mathematical methods of investigation of problems with hysteresis has shown that the structure of the hysteresis memory plays a substantial role. In this paper we characterize the hysteresis operators which exhibit a memory effect of the Preisach type (memory preserving operators). We investigate their properties (continuity, invertibility) and we establish some relations between special classes of such operators (Preisach, Ishlinskii and Nemytskii operators). For a general...
Hysteresis operators - a new approach to evolution differential inequalities
Hysteresis operators in phase-field models of Penrose-fife type
Phase-field systems as mathematical models for phase transitions have drawn a considerable attention in recent years. However, while they are suitable for capturing many of the experimentally observed phenomena, they are only of restricted value in modelling hysteresis effects occurring during phase transition processes. To overcome this shortcoming of existing phase-field theories, the authors have recently proposed a new approach to phase-field models which is based on the mathematical theory...
Ideal norms and trigonometric orthonormal systems
We characterize the UMD-property of a Banach space X by sequences of ideal norms associated with trigonometric orthonormal systems. The asymptotic behavior of those numerical parameters can be used to decide whether X is a UMD-space. Moreover, if this is not the case, we obtain a measure that shows how far X is from being a UMD-space. The main result is that all described sequences are not only simultaneously bounded but are also asymptotically equivalent.