Some distributional products with relativistic invariance.
Some examples of d-ideals and related Baire systems
Some inequalities arising from vector-valued Dirac deltas.
Some locally convex spaces of regular distributions
Some properties of the quasiasymptotic of Schwartz distributions. I: Quasiasymptotic at .
Some Properties of the Quasiasymptotic of Schwartz Distributions Part ii: Quasiasymptotic at 0
Some remarks on convolution equations
Using a description of the topology of the spaces ( open convex subset of ) via the Fourier transform, namely their analytically uniform structures, we arrive at a formula describing the convex hull of the singular support of a distribution , . We give applications to a class of distributions satisfyingfor all .
Some remarks on the theory of the Laguerre-Pinney transformation.
Some remarks on the theory of the Laguerre-Pinney transformation.(Short Communication).
Some Results on Barreledness in Projective Tensor Products.
Some results on the composition of distributions.
Some results on the non-commutative neutrix product of distributions and .
Some results on the product of distributions and the change of variable
Let and be distributions in and let be an infinitely differentiable function with , (or ). It is proved that if the neutrix product exists and equals , then the neutrix product exists and equals .
Some topological properties of the algebra of generalized hyperfunctions on the circle.
Space Of Distributions Induced By Certain Families Of Linear Operators
Spaces of analytic functions
Spaces of type and a convolution product associated with the spherical mean operator.
Spaces of sequences, sampling theorem, and functions of exponential type
We introduce certain spaces of sequences which can be used to characterize spaces of functions of exponential type. We present a generalized version of the sampling theorem and a "nonorthogonal wavelet decomposition" for the elements of these spaces of sequences. In particular, we obtain a discrete version of the so-called φ-transform studied in [6] [8]. We also show how these new spaces and the corresponding decompositions can be used to study multiplier operators on Besov spaces.
Spaces of Test Functions and Theorems of the Bochner-Schoenberg-Eberlein Type.
Spectral densities describing off-white noises