EuDML | Browse

The search session has expired. Please query the service again.

Items

All a b c d e f g h i j k l m n o p q r s t u v w x y z Other

Previous Page 5 Next

Displaying 81 – 100 of 260

A Paley-Wiener theorem for nilpotent Lie groups. (Un théorème de Paley-Wiener pour les groupes de Lie nilpotents.)

Garimella, Gayatri (1995)

Journal of Lie Theory

A Paley-Wiener theorem for step two nilpotent Lie groups.

Sundaram Thangavelu (1994)

Revista Matemática Iberoamericana

It is an interesting open problem to establish Paley-Wiener theorems for general nilpotent Lie groups. The aim of this paper is to prove one such theorem for step two nilpotent Lie groups which is analogous to the Paley-Wiener theorem for the Heisenberg group proved in [4].

A Paley-Wiener theorem on NA harmonic spaces

Francesca Astengo, Bianca di Blasio (1999)

Colloquium Mathematicae

Let N be an H-type group and consider its one-dimensional solvable extension NA, equipped with a suitable left-invariant Riemannian metric. We prove a Paley-Wiener theorem for nonradial functions on NA supported in a set whose boundary is a horocycle of the form Na, a ∈ A.

A Plancherel measure for the discrete Heisenberg group

Tadeusz Pytlik (1979)

Colloquium Mathematicae

A Poisson kernel on Heisenberg type nilpotent groups

Ewa Damek (1987)

Colloquium Mathematicae

A Proof of Blattner's Conjecture.

Henryk Hecht, Winfried Schmid (1976)

Inventiones mathematicae

À propos de l'article «Sur la cohomologie réelle des groupes de Lie simples réels»

J.-L. Dupont, A. Guichardet (1978)

Annales scientifiques de l'École Normale Supérieure

A Qualitative Uncertainty Principle for Certain Locally Compact Groups.

E. KANIUTH, S. Echterhoff, A. Kumar (1991)

Forum mathematicum

A recurrence relation approach to higher order quantum superintegrability.

Kalnins, Ernie G., Kress, Jonathan M., Miller, Willard jun. (2011)

SIGMA. Symmetry, Integrability and Geometry: Methods and Applications [electronic only]

A relation between automorphic representations of $GL (2)$ and $GL (3)$

Stephen Gelbart, Hervé Jacquet (1978)

Annales scientifiques de l'École Normale Supérieure

A relative trace formula

H. Jacquet, K. F. Lai (1985)

Compositio Mathematica

A remark on a Marcinkiewicz-Hörmander multiplier theorem for some non-differential convolution operators

Jacek Dziubański (1989)

Colloquium Mathematicae

A remark on a theorem of R. S. Irving and L. W. Small. (Une remarque sur un théorème de R. S. Irving et L. W. Small.)

Guedenon, Thomas (1994)

Portugaliae Mathematica

A Remark on Invariant Pseudo-Differential Operators.

Anders Melin (1972)

Mathematica Scandinavica

A remark on my paper "On the Saito-Kurokawa lifting".

I.I. Piatetski-Shapiro (1984)

Inventiones mathematicae

A remarkable contraction of semisimple Lie algebras

Dmitri I. Panyushev, Oksana S. Yakimova (2012)

Annales de l’institut Fourier

Recently, E.Feigin introduced a very interesting contraction $𝔮$ of a semisimple Lie algebra $𝔤$ (see arXiv:1007.0646 and arXiv:1101.1898). We prove that these non-reductive Lie algebras retain good invariant-theoretic properties of $𝔤$ . For instance, the algebras of invariants of both adjoint and coadjoint representations of $𝔮$ are free, and also the enveloping algebra of $𝔮$ is a free module over its centre.

A representation independent propagator I : compact Lie groups

Wolfgang A. Tomé (1995)

Annales de l'I.H.P. Physique théorique

A representation independent propagator. II : Lie groups with square integrable representations

Wolfgang Tomé (1996)

Annales de l'I.H.P. Physique théorique

A restriction theorem for the Heisenberg motion

P. Ratnakumar, Rama Rawat, S. Thangavelu (1997)

Studia Mathematica

We prove a restriction theorem for the class-1 representations of the Heisenberg motion group. This is done using an improvement of the restriction theorem for the special Hermite projection operators proved in [13]. We also prove a restriction theorem for the Heisenberg group.

A reverse engineering approach to the Weil representation

Anne-Marie Aubert, Tomasz Przebinda (2014)

Open Mathematics

We describe a new approach to the Weil representation attached to a symplectic group over a finite or a local field. We dissect the representation into small pieces, study how they work, and put them back together. This way, we obtain a reversed construction of that of T. Thomas, skipping most of the literature on which the latter is based.

Currently displaying 81 – 100 of 260

Previous Page 5 Next