Let (Sm, g) be a nuit shere in a Euclidean (m+1)-space. In a paper [4] the author gave an orthogonal decomposition of the eigenspace Vk corresponding to the k-th eigenvalue of the Laplacian acting on functions on (S^2n+1, g). ..
AbstractLet V be any vector bundle over the sphere Sn which is associated to the principal bundle of...
1. Motivation and background\ud This is a preliminary account of joint work in progress which serves...
We give a survey of recent works concerning the mapping properties of joint harmonic projection oper...
Tensor spherical harmonics for the 2‐sphere and 3‐sphere are discussed as eigenfunction problems of ...
AbstractWe characterize the symmetric space AI, i.e. SU(n)SO(n), and its noncompact dual by means of...
AbstractWe investigate spherical functions on Sp2 as a spherical homogeneous G=Sp2×(Sp1)2-space over...
A trace formulation of the Maclaurin spectral coefficients of the Schwartzian kernel of functions of...
The eigenfunctions of the Dirac operator on spheres and real hyperbolic spaces of arbitrary dimensio...
AbstractA continuous expansion ƒ(x) = ∝∞∞ ƒλ(x)h(λ)dλ is established for functions or distributions ...
AbstractOn a symmetric spaceX=G/Kof noncompact type, we consider the formulas[formula][formula]where...
Publicada en: Geom. Funct. Anal. 22 (2012), no. 1, 1 - 21 doi:10.1007/s00039-012-0146-ySe demues...
In 1998, Han and Yim proved that the Hopf vector fields, namely, the unit Killing vector fields, are...
Motivated by problems of mathematical physics (quantum chaos) questions of equidistribution of eigen...
This paper is concerned with defining Lipschitz spaces on Σn-1 the surface of the unit sphere in Rn....
AbstractThe aim of this work is to show that a star-shaped hypersurface of constant mean curvature i...
AbstractLet V be any vector bundle over the sphere Sn which is associated to the principal bundle of...
1. Motivation and background\ud This is a preliminary account of joint work in progress which serves...
We give a survey of recent works concerning the mapping properties of joint harmonic projection oper...
Tensor spherical harmonics for the 2‐sphere and 3‐sphere are discussed as eigenfunction problems of ...
AbstractWe characterize the symmetric space AI, i.e. SU(n)SO(n), and its noncompact dual by means of...
AbstractWe investigate spherical functions on Sp2 as a spherical homogeneous G=Sp2×(Sp1)2-space over...
A trace formulation of the Maclaurin spectral coefficients of the Schwartzian kernel of functions of...
The eigenfunctions of the Dirac operator on spheres and real hyperbolic spaces of arbitrary dimensio...
AbstractA continuous expansion ƒ(x) = ∝∞∞ ƒλ(x)h(λ)dλ is established for functions or distributions ...
AbstractOn a symmetric spaceX=G/Kof noncompact type, we consider the formulas[formula][formula]where...
Publicada en: Geom. Funct. Anal. 22 (2012), no. 1, 1 - 21 doi:10.1007/s00039-012-0146-ySe demues...
In 1998, Han and Yim proved that the Hopf vector fields, namely, the unit Killing vector fields, are...
Motivated by problems of mathematical physics (quantum chaos) questions of equidistribution of eigen...
This paper is concerned with defining Lipschitz spaces on Σn-1 the surface of the unit sphere in Rn....
AbstractThe aim of this work is to show that a star-shaped hypersurface of constant mean curvature i...
AbstractLet V be any vector bundle over the sphere Sn which is associated to the principal bundle of...
1. Motivation and background\ud This is a preliminary account of joint work in progress which serves...
We give a survey of recent works concerning the mapping properties of joint harmonic projection oper...