Geometric and Harmonic Analysis on Homogeneous Spaces and Applications

Provides a unique overview on non-commutative harmonic analysis on homogeneous spaces with many applicationsCollects interesting perspectives from several researchers working on manifold different areasFocuses on analysis, algebra and geometry and their interconnections

Provides a unique overview on non-commutative harmonic analysis on homogeneous spaces with many applications Collects interesting perspectives from several researchers working on manifold different areas Focuses on analysis, algebra and geometry and their interconnections

Inhalt
1 Jean Ludwig: Walking with a mathematician.- 2 On q-Gamma and q-Bessel functions.- 3 On the dual topology of the group U(n) x Hn.- 4 Color Lie algebras: Big bracket, Cohomology and Deformations.- 5 A stability theorem for non-abelian actions on threadlike homogeneous spaces.- 6 Quasi-regular representations of two-step nilmanifolds.- 7 Matrix valued commuting differential operators with A2 symmetry.- 8 Translation of harmonic spinors and interacting Weyl fermions on homogeneous spaces. 9 Dimension formula for slice for visible actions on spherical nilpotent orbits in complex simple Lie algebras<p