E. K. Narayanan

most citedBenedick's theorem for the Heisenberg group

8 citations · 8 across the 2 of their papers we have counts for

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math.FA2009★ 8 cited

Benedick's theorem for the Heisenberg group

E. K. Narayanan, P. K. Ratnakumar

If $f$ is a compactly supported function on the Heisenberg group and the group Fourier transform $f^(λ)$ is a finite rank operator for all $λ$ then $f$ is the zero function.

math.FA2009

Segal-Bargmann transform and Paley-Wiener theorems on $M (2) .$

E. K. Narayanan, Suparna Sen

We study the Segal-Bargmann transform on $M (2) .$ The range of this transform is characterized as a weighted Bergman space. In a similar fashion Poisson integrals are studied. Using…

Benedick's theorem for the Heisenberg group

Segal-Bargmann transform and Paley-Wiener theorems on M(2).

Segal-Bargmann transform and Paley-Wiener theorems on $M (2) .$