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Displaying 15 speakers out of 15
A. HULANICKI
KIRILLOV THEORY. CHAIN ALGEBRAS - CONVOLUTION SEMI-GROUPS OF PROBABILITY MEASURES ON LIE GROUPS -
STEIN PROGRAM - FUNCTIONAL CALCULUS - HOMOGENEOUS GROUPS
A.W. KNAPP
REPRESENTATION THEORY OF SEMISIMPLE GROUPS
E. VESENTINI
TOPOLOGICAL GROUPS - I
TOPOLOGICAL GROUPS - II
G. GENTILI
TOPOLOGICAL GROUPS - I
TOPOLOGICAL GROUPS - II
J. RAWNSLEY
SYMPLETIC ACTIONS OF LIE GROUPS AND GEOMETRIC QUANTIZATION
LECTURE NOTES - II
J.A. WOLF
THE PLANCHEREL FORMULA FOR SEMISIMPLE LIE GROUPS
J.EELLS
REPRESENTATION OF LIE GROUPS: EXAMPLE AND REMARKS
M. GUEST
A SURVEY OF SOME APPLICATIONS OF REPRESENTATIONS OF COMPACT LIE GROUPS IN GEOMETRY
M. PICARDELLO
ELEMENTARY STRUCTURE OF LIE ALGEBRAS - III
ELEMENTARY STRUCTURE OF LIE ALGEBRAS - IV & V
ELEMENTARY STRUCTURE OF SEMI-SIMPLE LIE ALGEBRAS - I
ELEMENTARY STRUCTURE OF SEMI-SIMPLE LIE ALGEBRAS - II
M.S. NARASIMHAN
BOREL-WEIL THEOREM
M.S. RAGHUNATHAN
INDUCED REPRESENTATIONS
INDUCED REPRESENTATIONS - II
KIRILLOV THEORY
KIRILLOV THEORY - II
S. GUTT
BASIC NOTIONS FOR LIE GROUPS I
BASIC NOTIONS FOR LIE GROUPS - II & III
BASIC NOTIONS FOR LIE GROUPS - IV
BASIC NOTIONS FOR LIE ALGEBRA
BASIC NOTIONS FOR LIE ALGEBRA - II
BASIC NOTIONS FOR LIE ALGEBRA - III
BASIC NOTIONS FOR LIE ALGEBRA - IV
S. SAKAI
DERIVATION AND DYNAMICAL SYSTEMS C*-ALGEBRAS
S. SLEBARSKI
PETER-WEYL THEOREM AND REPRESENTATIONS OF COMPACT GROUPS
(1) HARMONIC ANALYSIS ON COMPACT LIE GROUPS (PETER-WEYL THEOREM, SCHUR ORTHOGONALITY RELATIONS FOR
SUPPLEMENT TO "HARMONIC ANALYSIS ON COMPACT LIE GROUPS"
BASIC STRUCTURE THEORY OF COMPACT LIE GROUPS AND SEMISIMPLE LIE ALGEBRAS OVER IR,C (E. CARTAN)
CLASSIFICATION OF THE IRREDUCIBLE REPRESENTATIONS ( CARTAN-WEYL THEOREM OF HIGEST WEIGHT)
SUPPLEMENT N. 2
T.N. VENKATARAMANA
STRUCTURE OF NON-COMPACT SEMI-SIMPLE GROUPS AND ALGEBRAS - I