activity
20132026
most citedThe short-time Fourier transform of distributions of exponential type and Tauberian theorems for shift-asymptotics

22 citations · 69 across the 8 of their papers we have counts for

collaborators
Showing math.FAShow all

6 papers · 1 filter

math.FA2024

Asymptotic analysis for generalized functions using frames

Jasmina Veta Buralieva, Diana T. Stoeva, Katerina Hadzi-Velkova Saneva +1

This paper is a short overview of the main Abelian- and Tauberian-type results from [4, 14, 26] regarding the asymptotic analysis of different classes of generalized functions in t…

math.FA2017

Directional short-time Fourier transform and directional regularity

Sanja Atanasova, Stevan Pilipovic, Katerina Saneva

We give some new results related to the directional short-time Fourier transform (DSTFT) and extend them on the spaces and $\mathcal K_{1}({\mathbb…

math.FA2015★ 13 cited

Gabor frames and asymptotic behavior of Schwartz distributions

Sanja Kostadinova, Katerina Saneva, Jasson Vindas

We obtain characterizations of asymptotic properties of Schwartz distribution by using Gabor frames. Our characterizations are indeed Tauberian theorems for shift asymptotics (S-as…

math.FA2014★ 12 cited

The ridgelet transform and quasiasymptotic behavior of distributions

Sanja Kostadinova, Stevan Pilipovic, Katerina Saneva +1

We characterize the quasiasymptotic behavior of distributions in terms of a Tauberian theorem for ridgelet transforms.

math.FA2013★ 22 cited

The short-time Fourier transform of distributions of exponential type and Tauberian theorems for shift-asymptotics

Sanja Kostadinova, Stevan Pilipovic, Katerina Saneva +1

We study the short-time Fourier transform on the space of distributions of exponential type. We give characterizations of $\mathcal{K}_{1}'(\mathbb…

math.FA2013★ 22 cited

The ridgelet transform of distributions

Sanja Kostadinova, Stevan Pilipovic, Katerina Saneva +1

We define and study the ridgelet transform of (Lizorkin) distributions. We establish connections with the Radon and wavelet transforms.