AbstractWe generalize the Harish-Chandra inversion formula for the spherical transform on a Riemannian symmetric space to homogeneous line bundles on a Hermitian symmetric space. We determine the Plancherel measure explicitly
AbstractA spherical analogue of Wiener's s-function and spherical difference operators are defined f...
AbstractIn this paper we determine the spherical distributions on the pseudo-Riemannian symmetric sp...
Abstract. By taking an appropriate zero-curvature limit, we obtain the spheri-cal functions on flat ...
We give an explicit formula for the Harish-Chandra c-function for a small K-type on a split real Lie...
We give an explicit formula for the Harish-Chandra c-function for a small K-type on a split real Lie...
We give an explicit formula for the Harish-Chandra c-function for a small K-type on a split real Lie...
We give an explicit formula for the Harish-Chandra c-function for a small K-type on a split real Lie...
We give an explicit formula for the Harish-Chandra c-function for a small K-type on a split real Lie...
AbstractThe spherical functions on a real semisimple Lie group (w.r.t. a maximal compact subgroup) a...
We prove the Plancherel formula for spherical Schwartz functions on a reductive symmetric space. Ou...
RésuméSoit G un groupe de Lie semi-simple complexe d'algèbre de Lie g. Soit h une forme réelle de g ...
AbstractThe spherical functions on a real semisimple Lie group (w.r.t. a maximal compact subgroup) a...
The $\Theta$-spherical transform is defined as a simultaneous generalization of the Harish-Chandra's...
Progress Math. 229Erik P. van den Ban: The Plancherel theorem for a reductive symmetric space; Henri...
AbstractIn this paper we obtain the Plancherel formula for the spaces of L2-sections of line bundles...
AbstractA spherical analogue of Wiener's s-function and spherical difference operators are defined f...
AbstractIn this paper we determine the spherical distributions on the pseudo-Riemannian symmetric sp...
Abstract. By taking an appropriate zero-curvature limit, we obtain the spheri-cal functions on flat ...
We give an explicit formula for the Harish-Chandra c-function for a small K-type on a split real Lie...
We give an explicit formula for the Harish-Chandra c-function for a small K-type on a split real Lie...
We give an explicit formula for the Harish-Chandra c-function for a small K-type on a split real Lie...
We give an explicit formula for the Harish-Chandra c-function for a small K-type on a split real Lie...
We give an explicit formula for the Harish-Chandra c-function for a small K-type on a split real Lie...
AbstractThe spherical functions on a real semisimple Lie group (w.r.t. a maximal compact subgroup) a...
We prove the Plancherel formula for spherical Schwartz functions on a reductive symmetric space. Ou...
RésuméSoit G un groupe de Lie semi-simple complexe d'algèbre de Lie g. Soit h une forme réelle de g ...
AbstractThe spherical functions on a real semisimple Lie group (w.r.t. a maximal compact subgroup) a...
The $\Theta$-spherical transform is defined as a simultaneous generalization of the Harish-Chandra's...
Progress Math. 229Erik P. van den Ban: The Plancherel theorem for a reductive symmetric space; Henri...
AbstractIn this paper we obtain the Plancherel formula for the spaces of L2-sections of line bundles...
AbstractA spherical analogue of Wiener's s-function and spherical difference operators are defined f...
AbstractIn this paper we determine the spherical distributions on the pseudo-Riemannian symmetric sp...
Abstract. By taking an appropriate zero-curvature limit, we obtain the spheri-cal functions on flat ...
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