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Representation Theory of Lie Groups and Lie Algebras cover

The proceedings in this volume covers recent developments of representation theory of real Lie groups, Lie algebras, harmonic analysis on homogeneous spaces, their applications and related topics.

Sample Chapter(s)
Realization of Irreducible Unitary Representations of OSP(M/NR) on Fock Spaces (608 KB)


Contents:
  • Realization of Irreducible Unitary Representations of OSP(M/NR) on Fock Spaces (K Nishiyama & H Furutsu)
  • Intertwining Operators into L2(G/H) (M W Baldoni-Silva & A W Knapp)
  • La Formule de Plancherel Pour les Représentations Monomiales des Groups de Lie Nilpotents (H Fujiwara)
  • On the Crossing Symmetry of the Broken ZN-Symmetric Solution of the Yang-Baxter Equation (K Hasegawa)
  • Harmonic Analysis on Semisimple Symmetric Spaces of Rank One (V F Molchanov)
  • The Fourier Integral Transform on Nilpotent Lie Groups (N X Hai)
  • Effacement des Classes de Cohomologie Semi-Simples des Groupes des Lie Nilpotents: Deux Applications Géométriques et Topologiques (N B Boyom)
  • The Penney-Fujiwara Plancherel Formula for Homogeneous Spaces (R L Lipsman)
  • A Method of Reduction in Harmonic Analysis on Real Rank One Semisimple Lie Groups II (T Kawazoe)
  • Second Order Differential Equations in a Lie Group (H Singh)
  • Polynomial Differential Operators Associated with Hermitian Symmetric Spaces (N R Wallach)
  • and other papers

Readership: Mathematicians and graduates.