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20072021
most citedShift-invariant Spaces with Countably Many Mutually Orthogonal Generators on the Heisenberg group

9 citations · 10 across the 6 of their papers we have counts for

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6 papers

math.FA2021

Gabor System Based on the Unitary Dual of the Heisenberg Group

S. R. Das, R. Radha

In this paper Gabor system of certain type based on the unitary dual of the Heisenberg group is introduced and a sufficient condition is obtained for the Gabor syste…

math.FA2019

Sampling theorem and reconstruction formula for the space of translates on the Heisenberg group

S. Arati, R. Radha

The paper deals with the necessary and sufficient conditions for obtaining reconstruction formulae and sampling theorems for every function belonging to the principal shift invaria…

math.FA2017

Left Translates of a Square Integrable Function on the Heisenberg group

R. Radha, Saswata Adhikari

The aim of this paper is to study some properties of left translates of a square integrable function on the Heisenberg group. First, a necessary and sufficient condition for the ex…

math.FA2017★ 9 cited

Shift-invariant Spaces with Countably Many Mutually Orthogonal Generators on the Heisenberg group

R. Radha, Saswata Adhikari

Let denote the shift-invariant space associated with a countable family of functions in with mutually orthogonal generators,…

math.CA2015★ 1 cited

Separation of zeros and a Hermite interpolation based frame algorithm for band limited functions

A. Antony Selvan, R. Radha

It is shown that if a non-zero function has infinitely many double zeros on the real axis, then there exists at least one pair of consecutive zeros whose distance apart…

math.FA2007

Holomorphic Sobolev spaces, Hermite ans special Hermite semigroups and a Paley-Wiener theorem for the windowed Fourier transform

R. Radha, S. Thangavelu

The images of Hermite and Laguerre Sobolev spaces under the Hermite and special Hermite semigroups (respectively) are characterised. These are used to characterise the Schwartz cla…