Arcs in Locally compact Groups
Area preserving group actions on surfaces.
Arens Semi-Regular Banach Algebras.
Arithmetic aspect of operator algebras
Arithmetic hyperbolic surface bundles.
Arrondissement des variétés à coins - Appendice à "Corners and Arithmetic Groups"
Artin -functions and normalization of intertwining operators
Aspects of affine toda field theory
Associate and pseudoassociate sets in LCA groups
Asymptotic behavior and rectangular band structures in SL.
Asymptotic behavior of solutions of Schrödinger inequalities on unbounded domains of nilpotent Lie groups
Asymptotic behavior of the invariant measure for a diffusion related to an NA group
On a Lie group NA that is a split extension of a nilpotent Lie group N by a one-parameter group of automorphisms A, the heat semigroup generated by a second order subelliptic left-invariant operator is considered. Under natural conditions there is a -invariant measure m on N, i.e. . Precise asymptotics of m at infinity is given for a large class of operators with Y₀,...,Yₘ generating the Lie algebra of S.
Asymptotic behaviour of supercuspidal characters of -adic
Asymptotic products and enlargibility of Banach-Lie algebras.
Asymptotic spherical analysis on the Heisenberg group
The asymptotics of spherical functions for large dimensions are related to spherical functions for Olshanski spherical pairs. In this paper we consider inductive limits of Gelfand pairs associated to the Heisenberg group. The group K = U(n) × U(p) acts multiplicity free on 𝓟(V), the space of polynomials on V = M(n,p;ℂ), the space of n × p complex matrices. The group K acts also on the Heisenberg group H = V × ℝ. By a result of Carcano, the pair (G,K) with G = K ⋉ H is a Gelfand pair. The main results...
Asymptotics and characteristic cycles for representations of complex groups
Asymptotics of eigensections on toric varieties
Using exhaustion properties of invariant plurisubharmonic functions along with basic combinatorial information on toric varieties, we prove convergence results for sequences of densities for eigensections approaching a semiclassical ray. Here is a normal compact toric variety and is an ample line bundle equipped with an arbitrary positive bundle metric which is invariant with respect to the compact form of the torus. Our work was motivated by and extends that of Shiffman, Tate and Zelditch....
Asymptotics of Matrix Coefficients, Perverse Sheaves and Jacquet Modules.
Asymptotics of sums of subcoercive operators
We examine the asymptotic, or large-time, behaviour of the semigroup kernel associated with a finite sum of homogeneous subcoercive operators acting on a connected Lie group of polynomial growth. If the group is nilpotent we prove that the kernel is bounded by a convolution of two Gaussians whose orders correspond to the highest and lowest orders of the homogeneous subcoercive components of the generator. Moreover we establish precise asymptotic estimates on the difference of the kernel and the...
Asymptotisch gleichverteilte Netze von Wahrscheinlichkeitsmassen auf lokalkompakten Gruppen