Erratum: A unified approach to concrete Plancherel theory of homogeneous spaces.
Erratum : “-Whittaker vectors for complex semisimple Lie groups, wave front sets, and Goldie rank polynomial representations”
Erratum : “Closed orbits and tempered orbits”
Erratum: J. Eur. Math. Soc. 1, 199-235 (1999)
Erratum - On the Bohr Compactification.
Erratum : “On the supercuspidal representations of the product of two primes”
Erratum “Pure extensions of locally compact abelian groups” [Rend. Sem. Mat. Univ. Padova 116 (2006), 31–40]
Erratum to "On convolution operators with small support which are far from being convolution by a bounded measure" (Colloq. Math. 67 (1994), 33-60)
Erratum to “On free topological algebras”
Erratum to the paper "Structure and unitary cocycle representations of loop groups and the group of diffeomorphisms of the circle".
Erratum: “Weil representation and beta-extensions” by Corinne Blondel, volume 62.4 (2012), pp. 1319-1366.
Errors in elements of compact semigroups.
Espaces de Poisson des groupes de Lie
Espaces symétriques de Drinfeld et correspondance de Langlands locale
Estimates for derivatives of the Green functions on homogeneous manifolds of negative curvature.
Estimates for the mixed derivatives of the Green functions on homogeneous manifolds of negative curvature.
Estimates for the Poisson kernel on higher rank NA groups
We obtain an estimate for the Poisson kernel for the class of second order left-invariant differential operators on higher rank NA groups.
Estimates for the Poisson kernels and a Fatou type theorem applications to analysis on Siegel domains
This is a short description of some results obtained by Ewa Damek, Andrzej Hulanicki, Richard Penney and Jacek Zienkiewicz. They belong to harmonic analysis on a class of solvable Lie groups called NA. We apply our results to analysis on classical Siegel domains.
Estimates for the Poisson kernels and their derivatives on rank one NA groups
For rank one solvable Lie groups of the type NA estimates for the Poisson kernels and their derivatives are obtained. The results give estimates on the Poisson kernel and its derivatives in a natural parametrization of the Poisson boundary (minus one point) of a general homogeneous, simply connected manifold of negative curvature.
Estimates from Below for Lebesgue Constants of Fourier Series on Compact Lie Groups.