We discuss the analytic extension property of the Schrodinger propagator for the Heisenberg sublaplacian and some related operators. The result for the sublaplacian is proved by interpreting the sublaplacian as a direct integral of an one parameter family of dilated special Hermite operators
The theory of subRiemannian manifolds is closely related to Hamiltonian mechanics. In this book, the...
AbstractWe consider positive definite extensions of functions and distributions which are defined on...
In this paper we analyze the evolution of the time averaged energy densities associated with a famil...
We define an analogue of Poisson transform on the Heisenberg group and use it to characterise joint ...
We observe that the theorem of Hardy on Fourior transform pairs can be reformulated in terms of the ...
This article deals with the structure of analytic and entire vectors for the Schrodinger representat...
We give a complete analysis of the spectrum of the unique self-adjoint extension of the sub-Laplacia...
International audienceThis paper is dedicated to the proof of Strichartz estimates on the Heisen-ber...
International audienceThis paper is dedicated to the proof of Strichartz estimates on the Heisen-ber...
AbstractThe subelliptic geometry of Heisenberg groups is worked out in detail and related to complex...
International audienceThis paper is dedicated to the proof of Strichartz estimates on the Heisen-ber...
This article deals with the structure of analytic and entire vectors for the Schrödinger representat...
A multiplier theorem for the sublaplacian on the Heisenberg group is proved using Littlewood-Paley-S...
A multiplier theorem for the sublaplacian on the Heisenberg group is proved using Littlewood-Paley-S...
A multiplier theorem for the sublaplacian on the Heisenberg group is proved using Littlewood-Paley-S...
The theory of subRiemannian manifolds is closely related to Hamiltonian mechanics. In this book, the...
AbstractWe consider positive definite extensions of functions and distributions which are defined on...
In this paper we analyze the evolution of the time averaged energy densities associated with a famil...
We define an analogue of Poisson transform on the Heisenberg group and use it to characterise joint ...
We observe that the theorem of Hardy on Fourior transform pairs can be reformulated in terms of the ...
This article deals with the structure of analytic and entire vectors for the Schrodinger representat...
We give a complete analysis of the spectrum of the unique self-adjoint extension of the sub-Laplacia...
International audienceThis paper is dedicated to the proof of Strichartz estimates on the Heisen-ber...
International audienceThis paper is dedicated to the proof of Strichartz estimates on the Heisen-ber...
AbstractThe subelliptic geometry of Heisenberg groups is worked out in detail and related to complex...
International audienceThis paper is dedicated to the proof of Strichartz estimates on the Heisen-ber...
This article deals with the structure of analytic and entire vectors for the Schrödinger representat...
A multiplier theorem for the sublaplacian on the Heisenberg group is proved using Littlewood-Paley-S...
A multiplier theorem for the sublaplacian on the Heisenberg group is proved using Littlewood-Paley-S...
A multiplier theorem for the sublaplacian on the Heisenberg group is proved using Littlewood-Paley-S...
The theory of subRiemannian manifolds is closely related to Hamiltonian mechanics. In this book, the...
AbstractWe consider positive definite extensions of functions and distributions which are defined on...
In this paper we analyze the evolution of the time averaged energy densities associated with a famil...
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