Higher integrability with weights.
Higher order Euler-like methods.
Higher order Hardy inequalities.
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.
Hilbert inequality for vector valued functions
In this paper we consider a class of Hankel operators with operator valued symbols on the Hardy space where is a separable infinite dimensional Hilbert space and showed that these operators are unitarily equivalent to a class of integral operators in We then obtained a generalization of Hilbert inequality for vector valued functions. In the continuous case the corresponding integral operator has matrix valued kernels and in the discrete case the sum involves inner product of vectors in the...
Hilbert-Pachpatte type inequalities from Bonsall's form of Hilbert's inequality.
Hilbert-Pachpatte type integral inequalities and their improvement.
Hilbert-Pachpatte type multidimensional integral inequalities.
Hilbert's space filling curves and geodesic laminations.
Hilbert's type linear operator and some extensions of Hilbert's inequality.
Histoire du 13e problème de Hilbert
Historický vývoj pojmu křivka [Book]
History, generalizations and unified treatment of two Ostrowski's inequalities.
Hölder continuous functions on compact sets and functions spaces
Hölder functions in Bergman type spaces
It seems impossible to extend the boundary value theory of Hardy spaces to Bergman spaces since there is no boundary value for a function in a Bergman space in general. In this article we provide a new idea to show what is the correct version of Bergman spaces by demonstrating the extension to Bergman spaces of a result of Hardy-Littlewood in Hardy spaces, which characterizes the Hölder class of boundary values for a function from Hardy spaces in the unit disc in terms of the growth of its derivative....
Holomorphic extension maps for spaces of Whitney jets.
The key result (Theorem 1) provides the existence of a holomorphic approximation map for some space of C∞-functions on an open subset of Rn. This leads to results about the existence of a continuous linear extension map from the space of the Whitney jets on a closed subset F of Rn into a space of holomorphic functions on an open subset D of Cn such that D ∩ Rn = RnF.
Holomorphic extension of a function whose odd derivatives are summable
Holomorphic Lipschitz functions in balls.
Holomorphic Sobolev spaces on the ball [Book]
Homogeneous aggregation operators
Recently, the utilization of invariant aggregation operators, i.e., aggregation operators not depending on a given scale of measurement was found as a very current theme. One type of invariantness of aggregation operators is the homogeneity what means that an aggregation operator is invariant with respect to multiplication by a constant. We present here a complete characterization of homogeneous aggregation operators. We discuss a relationship between homogeneity, kernel property and shift-invariance...