On generation and propagation of tsunamis in a shallow running ocean.
On global approximation properties of abstract integral operators in Orlicz spaces and applications.
On Global Central Decomposition for a Universal Cap.
On graph -algebras with a linear ideal lattice.
On Grothendieck space ideals.
On Grothendieck spaces of type C(K)
On group representations whose algebra is an ideal in its von Neumann algebra
Let be a continuous unitary representation of the locally compact group on the Hilbert space . Let be the algebra generated byThe main result obtained in this paper is Theorem 1:If is -compact and then supp is discrete and each in supp in CCR.We apply this theorem to the quasiregular representation and obtain among other results that implies in many cases that is a compact coset space.
On Groups of Automorphisms of the Tensor Product of von Neumann Algebras.
On Hadamard differentiability
On Hadamard-Dirichlet algebras.
On Hamel bases in Banach spaces
It is shown that no infinite-dimensional Banach space can have a weakly K-analytic Hamel basis. As consequences, (i) no infinite-dimensional weakly analytic separable Banach space E has a Hamel basis C-embedded in E(weak), and (ii) no infinite-dimensional Banach space has a weakly pseudocompact Hamel basis. Among other results, it is also shown that there exist noncomplete normed barrelled spaces with closed discrete Hamel bases of arbitrarily large cardinality.
On Hankel transform and Hankel convolution of Beurling type distributions having upper bounded support
In this paper we study Beurling type distributions in the Hankel setting. We consider the space of Beurling type distributions on having upper bounded support. The Hankel transform and the Hankel convolution are studied on the space . We also establish Paley Wiener type theorems for Hankel transformations of distributions in .
On Hankel transformable distribution spaces.
On Hardy type inequality with non-isotropic kernels.
On Hardy-Hilbert's integral inequality with parameters.
On Hardy's inequality and eigenvalue distributions
On Hardy's inequality in .
On harmonic conjugates with exponential mean growth
On -harmonic space .
On having a countable cover by sets of small local diameter
A characterization of topological spaces admitting a countable cover by sets of small local diameter close in spirit to known characterizations of fragmentability is obtained. It is proved that if X and Y are Hausdorff compacta such that C(X) has an equivalent p-Kadec norm and has a countable cover by sets of small local norm diameter, then has a countable cover by sets of small local norm diameter as well.