Add to ORKGWe study the Segal-Bargmann transform on a motion group R-n v K, where K is a compact subgroup of SO(n) A characterization of the Poisson integrals associated to the Laplacian on R-n x K is given We also establish a Paley-Wiener type theorem using complexified representation
Paley Wiener theorem characterizes the class of functions which are Fourier transforms of ℂ∞ functio...
Discovered by Segal and Bargmann in 1960s, the Segal--Bargmann trasnform is an important tool in mat...
AbstractLet K be an arbitrary compact, connected Lie group. We describe on K an analog of the Segal-...
We study the Segal-Bargmann transform on a motion group R-n v K, where K is a compact subgroup of SO...
We study the Segal-Bargmann transform on M(2). The range of this transform is characterized as a wei...
Let K be a connected Lie group of compact type and let W(K) denote the set of continuous paths in K,...
In this paper we prove two Paley-Wiener-type theorems for the Heisenberg group. One is for the group...
In this paper we prove two Paley-Wiener-type theorems for the Heisenberg group. One is for the group...
AbstractIn this paper we prove two Paley-Wiener-type theorems for the Heisenberg group. One is for t...
We study the complex-time Segal-Bargmann transform B_{s,tau}^{K_N} on a compact type Lie group K_N, ...
We consider the generalized Segal–Bargmann transform Ct for a compact group K; introduced in Hall (J...
We present an elementary derivation of the reproducing kernel for invariant Fock spaces associated w...
In this work we prove a Paley-Wiener theorem for the spherical transform associated to the generaliz...
We prove several Paley--Wiener-type theorems related to the spherical transform on the Gelfand pair ...
AbstractWe study the Segal–Bargmann transform on a symmetric space X of compact type, mapping L2(X) ...
Paley Wiener theorem characterizes the class of functions which are Fourier transforms of ℂ∞ functio...
Discovered by Segal and Bargmann in 1960s, the Segal--Bargmann trasnform is an important tool in mat...
AbstractLet K be an arbitrary compact, connected Lie group. We describe on K an analog of the Segal-...
We study the Segal-Bargmann transform on a motion group R-n v K, where K is a compact subgroup of SO...
We study the Segal-Bargmann transform on M(2). The range of this transform is characterized as a wei...
Let K be a connected Lie group of compact type and let W(K) denote the set of continuous paths in K,...
In this paper we prove two Paley-Wiener-type theorems for the Heisenberg group. One is for the group...
In this paper we prove two Paley-Wiener-type theorems for the Heisenberg group. One is for the group...
AbstractIn this paper we prove two Paley-Wiener-type theorems for the Heisenberg group. One is for t...
We study the complex-time Segal-Bargmann transform B_{s,tau}^{K_N} on a compact type Lie group K_N, ...
We consider the generalized Segal–Bargmann transform Ct for a compact group K; introduced in Hall (J...
We present an elementary derivation of the reproducing kernel for invariant Fock spaces associated w...
In this work we prove a Paley-Wiener theorem for the spherical transform associated to the generaliz...
We prove several Paley--Wiener-type theorems related to the spherical transform on the Gelfand pair ...
AbstractWe study the Segal–Bargmann transform on a symmetric space X of compact type, mapping L2(X) ...
Paley Wiener theorem characterizes the class of functions which are Fourier transforms of ℂ∞ functio...
Discovered by Segal and Bargmann in 1960s, the Segal--Bargmann trasnform is an important tool in mat...
AbstractLet K be an arbitrary compact, connected Lie group. We describe on K an analog of the Segal-...