Mathematics Subject Classification 2000
22-00 General reference works (handbooks, dictionaries, bibliographies, etc.) ( 1 Dok.)
- 22-01 Instructional exposition (textbooks, tutorial papers, etc.) ( 0 Dok.)
- 22-02 Research exposition (monographs, survey articles) ( 0 Dok.)
- 22-03 Historical (must also be assigned at least one classification number from Section 01) ( 0 Dok.)
- 22-04 Explicit machine computation and programs (not the theory of computation or programming) ( 0 Dok.)
- 22-06 Proceedings, conferences, collections, etc. ( 0 Dok.)
- 22-XX Topological groups, Lie groups ( 0 Dok.)
- 22A05 Structure of general topological groups ( 0 Dok.)
- 22A10 Analysis on general topological groups ( 0 Dok.)
- 22A15 Structure of topological semigroups ( 0 Dok.)
- 22A20 Analysis on topological semigroups ( 0 Dok.)
- 22A22 Topological groupoids (including differentiable and Lie groupoids) ( 0 Dok.)
- 22A25 Representations of general topological groups and semigroups ( 0 Dok.)
- 22A26 Topological semilattices, lattices and applications ( 0 Dok.)
- 22A30 Other topological algebraic systems and their representations ( 0 Dok.)
- 22A99 None of the above, but in this section ( 0 Dok.)
- 22Axx Topological and differentiable algebraic systems ( 0 Dok. )
- 22B05 General properties and structure of LCA groups ( 0 Dok.)
- 22B10 Structure of group algebras of LCA groups ( 0 Dok.)
- 22B99 None of the above, but in this section ( 0 Dok.)
- 22Bxx Locally compact abelian groups (LCA groups) ( 0 Dok. )
- 22C05 Compact groups ( 0 Dok.)
- 22D05 General properties and structure of locally compact groups ( 0 Dok.)
- 22D10 Unitary representations of locally compact groups ( 0 Dok.)
- 22D12 Other representations of locally compact groups ( 0 Dok.)
- 22D15 Group algebras of locally compact groups ( 0 Dok.)
- 22D20 Representations of group algebras ( 0 Dok.)
- 22D25 C*-algebras and W*-algebras in relation to group representations ( 0 Dok.)
- 22D30 Induced representations ( 0 Dok.)
- 22D35 Duality theorems ( 0 Dok.)
- 22D40 Ergodic theory on groups ( 0 Dok.)
- 22D45 Automorphism groups of locally compact groups ( 0 Dok.)
- 22D99 None of the above, but in this section ( 0 Dok.)
- 22Dxx Locally compact groups and their algebras ( 0 Dok. )
- 22E05 Local Lie groups ( 0 Dok.)
- 22E10 General properties and structure of complex Lie groups ( 0 Dok.)
- 22E15 General properties and structure of real Lie groups ( 0 Dok.)
- 22E20 General properties and structure of other Lie groups ( 0 Dok.)
- 22E25 Nilpotent and solvable Lie groups ( 0 Dok.)
- 22E27 Representations of nilpotent and solvable Lie groups (special orbital integrals, non-type I representations, etc.) ( 0 Dok.)
- 22E30 Analysis on real and complex Lie groups ( 0 Dok.)
- 22E35 Analysis on p-adic Lie groups ( 0 Dok.)
- 22E40 Discrete subgroups of Lie groups ( 0 Dok.)
- 22E41 Continuous cohomology ( 0 Dok.)
- 22E43 Structure and representation of the Lorentz group ( 0 Dok.)
- 22E45 Representations of Lie and linear algebraic groups over real fields: analytic methods ( 0 Dok.)
- 22E46 Semisimple Lie groups and their representations ( 0 Dok.)
- 22E47 Representations of Lie and real algebraic groups: algebraic methods (Verma modules, etc.) ( 0 Dok.)
- 22E50 Representations of Lie and linear algebraic groups over local fields ( 0 Dok.)
- 22E55 Representations of Lie and linear algebraic groups over global fields and adèle rings ( 0 Dok.)
- 22E60 Lie algebras of Lie groups ( 0 Dok.)
- 22E65 Infinite-dimensional Lie groups and their Lie algebras ( 1 Dok.)
- 22E67 Loop groups and related constructions, group-theoretic treatment ( 0 Dok.)
- 22E70 Applications of Lie groups to physics; explicit representations ( 0 Dok.)
- 22E99 None of the above, but in this section ( 0 Dok.)
- 22Exx Lie groups ( 1 Dok. )
- 22F05 General theory of group and pseudogroup actions ( 0 Dok.)
- 22F10 Measurable group actions ( 0 Dok.)
- 22F30 Homogeneous spaces ( 0 Dok.)
- 22F50 Groups as automorphisms of other structures ( 0 Dok.)
- 22Fxx Noncompact transformation groups ( 0 Dok. )
Home |
Suchen |
Veröffentlichen
Sie benötigen weitere Informationen?
Fragen Sie uns!
Letzte Änderung:
14.07.10 |