Add to ORKGAbstract. For symmetric spaces of noncompact type we prove an analogue of Hardy’s theorem which characterizes the heat kernel in terms of its order of magnitude and that of its Fourier transform
Abstract. We formulate analogues of the Hausdorff–Young and Hardy– Littlewood–Paley inequalities, th...
We prove genuinely sharp two-sided global estimates for heat kernels on all compact rank-one symmetr...
The aim of this article is to develop the theory of product Hardy spaces associated with operators w...
The heat kernel plays a central role in mathematics. It occurs in several elds: analysis, geometry a...
The heat kernel plays a central role in mathematics. It occurs in several fields: analysis, geometry...
((Without Abstract)).Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/41850/1/39-9-6-103...
Let X = G=K be a noncompact Riemannian symmetric space. Although basic har-monic analysis on X has b...
Let G be a semisimple Lie group with Iwasawa decomposition G = KAN. Let X=G/K be the associated symm...
In this work we derive upper Gaussian bounds for the heat kernel on locally symmetric spaces of non-...
In this work we derive upper Gaussian bounds for the heat kernel on locally symmetric spaces of non-...
Abstract. A theorem of Hardy characterizes the Gauss kernel (heat kernel of the Laplacian) on R from...
We derive upper Gaussian bounds for the heat kernel on complete, non-compact locally symmetric space...
Abstract: Method of the solution of the main problem of homogeneous spaces thermodynamics on non-com...
We use a method of analytic continuation introduced by M. Flensted-Jensen to study the asymptotic be...
Solvable extensions of H-type groups provide a unified approach to noncompact symmetric spaces of ra...
Abstract. We formulate analogues of the Hausdorff–Young and Hardy– Littlewood–Paley inequalities, th...
We prove genuinely sharp two-sided global estimates for heat kernels on all compact rank-one symmetr...
The aim of this article is to develop the theory of product Hardy spaces associated with operators w...
The heat kernel plays a central role in mathematics. It occurs in several elds: analysis, geometry a...
The heat kernel plays a central role in mathematics. It occurs in several fields: analysis, geometry...
((Without Abstract)).Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/41850/1/39-9-6-103...
Let X = G=K be a noncompact Riemannian symmetric space. Although basic har-monic analysis on X has b...
Let G be a semisimple Lie group with Iwasawa decomposition G = KAN. Let X=G/K be the associated symm...
In this work we derive upper Gaussian bounds for the heat kernel on locally symmetric spaces of non-...
In this work we derive upper Gaussian bounds for the heat kernel on locally symmetric spaces of non-...
Abstract. A theorem of Hardy characterizes the Gauss kernel (heat kernel of the Laplacian) on R from...
We derive upper Gaussian bounds for the heat kernel on complete, non-compact locally symmetric space...
Abstract: Method of the solution of the main problem of homogeneous spaces thermodynamics on non-com...
We use a method of analytic continuation introduced by M. Flensted-Jensen to study the asymptotic be...
Solvable extensions of H-type groups provide a unified approach to noncompact symmetric spaces of ra...
Abstract. We formulate analogues of the Hausdorff–Young and Hardy– Littlewood–Paley inequalities, th...
We prove genuinely sharp two-sided global estimates for heat kernels on all compact rank-one symmetr...
The aim of this article is to develop the theory of product Hardy spaces associated with operators w...