Add to ORKGThe Fourier coefficients of a smooth K-invariant function on a compact symmetric space M = U / K are given by integration of the function against the spherical functions. For functions with support in a neighborhood of the origin, we describe the size of the support by means of the exponential type of a holomorphic extension of the Fourier coefficients. © 2007 Elsevier Inc. All rights reserved
AbstractWe study Fourier transforms of distributions on a symmetric space X. Eguchi et al. [1] chara...
Several generalizations of the spherical Fourier transform on Riemannian symmetric spaces have emerg...
Let X = G/H be a reductive symmetric space and K a maximal compact subgroup of G. The image under th...
AbstractThe Fourier coefficients of a smooth K-invariant function on a compact symmetric space M=U/K...
AbstractThe Fourier coefficients of a smooth K-invariant function on a compact symmetric space M=U/K...
In our previous articles [27] and [28] we studied Fourier series on a symmetric space M = U/K of the...
The Fourier coefficients of a function f on a compact symmetric space U/K are given by integration o...
AbstractWe prove a Paley-Wiener theorem for a class of symmetric spaces of the compact type, in whic...
In our previous articles [27] and [28] we studied Fourier series on a symmetric space $M=U/K$ of the...
We prove a Paley-Wiener theorem for a class of symmetric spaces of the compact type, in which all ro...
Paley–Wiener type theorems describe the image of a given space of functions, often compactly support...
We formulate and prove a version of Paley-Wiener theorem for the inverse Fourier transform on non-co...
AbstractWe study Fourier transforms of distributions on a symmetric space X. Eguchi et al. [1] chara...
We generalize a Paley-Wiener theorem to homogeneous line bundles $L_\chi$ on a compact symmetric spa...
We extend the Paley-Wiener theorem for Riemannian symmetric spaces to an important class of infinite...
AbstractWe study Fourier transforms of distributions on a symmetric space X. Eguchi et al. [1] chara...
Several generalizations of the spherical Fourier transform on Riemannian symmetric spaces have emerg...
Let X = G/H be a reductive symmetric space and K a maximal compact subgroup of G. The image under th...
AbstractThe Fourier coefficients of a smooth K-invariant function on a compact symmetric space M=U/K...
AbstractThe Fourier coefficients of a smooth K-invariant function on a compact symmetric space M=U/K...
In our previous articles [27] and [28] we studied Fourier series on a symmetric space M = U/K of the...
The Fourier coefficients of a function f on a compact symmetric space U/K are given by integration o...
AbstractWe prove a Paley-Wiener theorem for a class of symmetric spaces of the compact type, in whic...
In our previous articles [27] and [28] we studied Fourier series on a symmetric space $M=U/K$ of the...
We prove a Paley-Wiener theorem for a class of symmetric spaces of the compact type, in which all ro...
Paley–Wiener type theorems describe the image of a given space of functions, often compactly support...
We formulate and prove a version of Paley-Wiener theorem for the inverse Fourier transform on non-co...
AbstractWe study Fourier transforms of distributions on a symmetric space X. Eguchi et al. [1] chara...
We generalize a Paley-Wiener theorem to homogeneous line bundles $L_\chi$ on a compact symmetric spa...
We extend the Paley-Wiener theorem for Riemannian symmetric spaces to an important class of infinite...
AbstractWe study Fourier transforms of distributions on a symmetric space X. Eguchi et al. [1] chara...
Several generalizations of the spherical Fourier transform on Riemannian symmetric spaces have emerg...
Let X = G/H be a reductive symmetric space and K a maximal compact subgroup of G. The image under th...