Add to ORKGAbstract. In this paper a strong form of the Stone-von Neumann property of the Heisenberg representation is stated and proved. Several results in harmonic analysis are obtained as a consequence. One of the most fundamental spaces in harmonic analysis is the space S(RN) of Schwartz functions. As everybody knows this space consists of in\u85nitely di¤eren-tiable functions with all their derivatives rapidly decreasing. The Schwartz space is intimately related with many basic transforms in pure and applied mathematics
In this survey, we give an expository account of the universal Teichmüller space with emphasis on t...
In these lectures we plan to present a survey of certain aspects of harmonic analysis on a Heisenb...
We denote by $H_{n}$ the $2n+1$-dimensional Heisenberg group and study the spherical transform assoc...
AbstractWe derive a usable characterization of the group FT (Fourier Transform) of Schwartz space on...
An account of the Schwartz space of rapidly decreasing functions as a topological vector space with ...
International audienceThe final goal of the present work is to extend the Fourier transform on the...
In this thesis we derive the Stone-von Neumann theorem which can be used to characterize the strongl...
AbstractHarmonic analysis on Q is studied. The Fourier transforms of complex functions f(y) (y∈Q) in...
grantor: University of TorontoThe harmonic analysis of a p-adic group G(F) with Lie algebr...
Abstract. We review recent results proved jointly with B. Di Blasio and F. Astengo. On the Heisenber...
My research concerns the study of the symmetries and the geometry of the basic Hilbert spaces that a...
R^n is a vector space. But have you considered about how the set of all continuous complex-valued fu...
grantor: University of TorontoThis thesis describes the Schwartz space in the compact, con...
Let H_1 be the 3-dimensional Heisenberg group. We prove that a modified version of the spherical tra...
International audienceWe here revisit Fourier analysis on the Heisenberg group H^d. Whereas, accordi...
In this survey, we give an expository account of the universal Teichmüller space with emphasis on t...
In these lectures we plan to present a survey of certain aspects of harmonic analysis on a Heisenb...
We denote by $H_{n}$ the $2n+1$-dimensional Heisenberg group and study the spherical transform assoc...
AbstractWe derive a usable characterization of the group FT (Fourier Transform) of Schwartz space on...
An account of the Schwartz space of rapidly decreasing functions as a topological vector space with ...
International audienceThe final goal of the present work is to extend the Fourier transform on the...
In this thesis we derive the Stone-von Neumann theorem which can be used to characterize the strongl...
AbstractHarmonic analysis on Q is studied. The Fourier transforms of complex functions f(y) (y∈Q) in...
grantor: University of TorontoThe harmonic analysis of a p-adic group G(F) with Lie algebr...
Abstract. We review recent results proved jointly with B. Di Blasio and F. Astengo. On the Heisenber...
My research concerns the study of the symmetries and the geometry of the basic Hilbert spaces that a...
R^n is a vector space. But have you considered about how the set of all continuous complex-valued fu...
grantor: University of TorontoThis thesis describes the Schwartz space in the compact, con...
Let H_1 be the 3-dimensional Heisenberg group. We prove that a modified version of the spherical tra...
International audienceWe here revisit Fourier analysis on the Heisenberg group H^d. Whereas, accordi...
In this survey, we give an expository account of the universal Teichmüller space with emphasis on t...
In these lectures we plan to present a survey of certain aspects of harmonic analysis on a Heisenb...
We denote by $H_{n}$ the $2n+1$-dimensional Heisenberg group and study the spherical transform assoc...