Poincaré series of binary polyhedral groups and McKay's correspondence
Identifieur interne : 001169 ( Istex/Corpus ); précédent : 001168; suivant : 001170Poincaré series of binary polyhedral groups and McKay's correspondence
Auteurs : T. A. SpringerSource :
- Mathematische Annalen [ 0025-5831 ] ; 1987-03-01.
English descriptors
- KwdEn :
- Affine, Affine type, Algebra, Bilinear form, Binary, Binary polyhedral groups, Branch point, Corresponding numerators, Coxeter, Coxeter element, Coxeter number, Dihedral, Dynkin diagram, Dynkin diagrams, Explicit description, Explicit form, Explicit formulas, Faithful representation, Finite subgroup, Finite subgroups, First formula, First point, Formal power series, Hecke algebra, Hermitian form, Highest root, Immediate consequence, Imprimitive, Irreducible, Irreducible characters, Last point, Lowest root, Mckay correspondence, Poincar6, Poincar6 series, Poincare, Poincare series, Polyhedral, Previous notations, Primitive groups, Principal part, Rational function, Reducible, Reflection representation, Regular representation, Root systems, Springer, Subgroup, Weyl group.
- Teeft :
- Affine, Affine type, Algebra, Bilinear form, Binary, Binary polyhedral groups, Branch point, Corresponding numerators, Coxeter, Coxeter element, Coxeter number, Dihedral, Dynkin diagram, Dynkin diagrams, Explicit description, Explicit form, Explicit formulas, Faithful representation, Finite subgroup, Finite subgroups, First formula, First point, Formal power series, Hecke algebra, Hermitian form, Highest root, Immediate consequence, Imprimitive, Irreducible, Irreducible characters, Last point, Lowest root, Mckay correspondence, Poincar6, Poincar6 series, Poincare, Poincare series, Polyhedral, Previous notations, Primitive groups, Principal part, Rational function, Reducible, Reflection representation, Regular representation, Root systems, Springer, Subgroup, Weyl group.
Url:
DOI: 10.1007/BF01458062
Links to Exploration step
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