Heat kernel lower Gaussian estimates in the doubling setting without Poincaré inequality.
Hemiequilibrium problems.
Hemi-Multiplicative Operators and Related Operators in Finite-Dimensional Algebras
Hereditarily finitely decomposable Banach spaces
A Banach space is said to be if the maximal number of subspaces of X forming a direct sum is finite and equal to n. We study some properties of spaces, and their links with hereditarily indecomposable spaces; in particular, we show that if X is complex , then dim , where S(X) denotes the space of strictly singular operators on X. It follows that if X is a real hereditarily indecomposable space, then ℒ(X)/S(X) is a division ring isomorphic either to ℝ, ℂ, or ℍ, the quaternionic division ring....
Hereditarily normaloid operators.
A Banach space operator T belonging to B(X) is said to be hereditarily normaloid, T ∈ HN, if every part of T is normaloid; T ∈ HN is totally hereditarily normaloid, T ∈ THN, if every invertible part of T is also normaloid; and T ∈ CHN if either T ∈ THN or T - λI is in HN for every complex number λ. Class CHN is large; it contains a number of the commonly considered classes of operators. We study operators T ∈ CHN, and prove that the Riesz projection associated with a λ ∈ isoσ(T), T ∈ CHN ∩ B(H)...
Hereditarily strictly cyclic operator algebras
Hermitian composition operators on Hardy-Smirnov spaces
Let Ω be an open simply connected proper subset of the complex plane and φ an analytic self map of Ω. If f is in the Hardy-Smirnov space defined on Ω, then the operator that takes f to f ⃘ φ is a composition operator. We show that for any Ω, analytic self maps that induce bounded Hermitian composition operators are of the form Φ(w) = aw + b where a is a real number. For ceratin Ω, we completely describe values of a and b that induce bounded Hermitian composition operators.
Hermitian Geometry and Involutive Algebras.
Hermitian operators and convex functions.
Hermitian Operators on C (X, E) and the Banach-Stone Theorem.
Hidden symmetry from supersymmetry in one-dimensional quantum mechanics.
Hierarchical convergence of a double-net algorithm for equilibrium problems and variational inequality problems.
High energy asymptotics for N-body scattering matrices with arbitrary channels
High regularity of the solution of a nonlinear parabolic boundary-value problem.
Higher order differentiability of nonlinear operators on normed spaces. I.
Higher order differentiability of nonlinear operators on normed spaces. II.
Higher order multi-point boundary value problems with sign-changing nonlinearities and nonhomogeneous boundary conditions.
Higher order nonlinear partial differential equations in unbounded domains of
Higher order Riesz transforms for the Dunkl Ornstein-Uhlenbeck operator
The aim of this paper is to extend the study of Riesz transforms associated to Dunkl Ornstein-Uhlenbeck operator considered by A. Nowak, L. Roncal and K. Stempak to higher order.
Higher Schwarzian operators and combinatorics of the Schwarzian derivative.