Add to ORKGThis note is a continuation of the previous paper by same authors [this issue]. Its purpose is to extend the results to the context of root systems with even multiplicities. Under the even multiplicity assumption, we prove a local Paley-Wiener theorem for the Jacobi transform and the strong Huygens\u27 principle for the wave equation associated with the modified compact Laplace operator. © 2005 Royal Netherlands Academy of Arts and Sciences
Starting from a remark about the computation of Kashiwara-Schapira’s enhanced Laplace transform by u...
We give the inversion formula and the Plancherel formula for the hypergeometric Fourier transform as...
The Fourier coefficients of a smooth K-invariant function on a compact symmetric space M = U / K are...
AbstractThis note is a continuation of the previous paper by same authors [this issue]. Its purpose ...
AbstractThis note is a continuation of the previous paper by same authors [this issue]. Its purpose ...
Dedicated to Gerrit van Dijk on the occasion of his 65th birthday Abstract. This note is a continuat...
We prove a Paley-Wiener theorem for a class of symmetric spaces of the compact type, in which all ro...
AbstractWe prove a Paley-Wiener theorem for a class of symmetric spaces of the compact type, in whic...
AbstractWe prove a Paley-Wiener theorem for a class of symmetric spaces of the compact type, in whic...
AbstractLet X = GK be a symmetric space, LX the Laplace-Betrami operator on X, and 2ϱ the sum of the...
AbstractThe Θ-hypergeometric functions generalize the spherical functions on Riemannian symmetric sp...
Abstract. Let k = (kα)α∈R be a positive-real valued multiplicity function related to a root system R...
AbstractLet k = (kα)αεℝ, be a positive-real valued multiplicity function related to a root system ℝ,...
We prove that Huygens' principle and the principle of equipartition of energy hold for the modified...
We formulate and prove a version of Paley-Wiener theorem for the inverse Fourier transform on non-co...
Starting from a remark about the computation of Kashiwara-Schapira’s enhanced Laplace transform by u...
We give the inversion formula and the Plancherel formula for the hypergeometric Fourier transform as...
The Fourier coefficients of a smooth K-invariant function on a compact symmetric space M = U / K are...
AbstractThis note is a continuation of the previous paper by same authors [this issue]. Its purpose ...
AbstractThis note is a continuation of the previous paper by same authors [this issue]. Its purpose ...
Dedicated to Gerrit van Dijk on the occasion of his 65th birthday Abstract. This note is a continuat...
We prove a Paley-Wiener theorem for a class of symmetric spaces of the compact type, in which all ro...
AbstractWe prove a Paley-Wiener theorem for a class of symmetric spaces of the compact type, in whic...
AbstractWe prove a Paley-Wiener theorem for a class of symmetric spaces of the compact type, in whic...
AbstractLet X = GK be a symmetric space, LX the Laplace-Betrami operator on X, and 2ϱ the sum of the...
AbstractThe Θ-hypergeometric functions generalize the spherical functions on Riemannian symmetric sp...
Abstract. Let k = (kα)α∈R be a positive-real valued multiplicity function related to a root system R...
AbstractLet k = (kα)αεℝ, be a positive-real valued multiplicity function related to a root system ℝ,...
We prove that Huygens' principle and the principle of equipartition of energy hold for the modified...
We formulate and prove a version of Paley-Wiener theorem for the inverse Fourier transform on non-co...
Starting from a remark about the computation of Kashiwara-Schapira’s enhanced Laplace transform by u...
We give the inversion formula and the Plancherel formula for the hypergeometric Fourier transform as...
The Fourier coefficients of a smooth K-invariant function on a compact symmetric space M = U / K are...