Name: Commensurabilities Among Lattices in pu (1, n). (Am-132) (en Inglés)
Price: 455.80 PEN
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Author: Pierre Deligne; G. Daniel Mostow
ISBN: 9780691000961

portada Commensurabilities Among Lattices in pu (1, n). (Am-132) (en Inglés)

Formato

Libro Físico

Editorial

Princeton University Press

Autor

Pierre Deligne; G. Daniel Mostow

Año

1993

Idioma

Inglés

N° páginas

218

Encuadernación

Tapa Blanda

ISBN

0691000964

ISBN13

9780691000961

Categorías

Cálculo

Commensurabilities Among Lattices in pu (1, n). (Am-132) (en Inglés)

Pierre Deligne; G. Daniel Mostow (Autor) · Princeton University Press · Tapa Blanda

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Reseña del libro "Commensurabilities Among Lattices in pu (1, n). (Am-132) (en Inglés)"

The first part of this monograph is devoted to a characterization of hypergeometric-like functions, that is, twists of hypergeometric functions in n-variables. These are treated as an (n+1) dimensional vector space of multivalued locally holomorphic functions defined on the space of n+3 tuples of distinct points on the projective line P modulo, the diagonal section of Auto P=m. For n=1, the characterization may be regarded as a generalization of Riemann's classical theorem characterizing hypergeometric functions by their exponents at three singular points. This characterization permits the authors to compare monodromy groups corresponding to different parameters and to prove commensurability modulo inner automorphisms of PU(1,n). The book includes an investigation of elliptic and parabolic monodromy groups, as well as hyperbolic monodromy groups. The former play a role in the proof that a surprising number of lattices in PU(1,2) constructed as the fundamental groups of compact complex surfaces with constant holomorphic curvature are in fact conjugate to projective monodromy groups of hypergeometric functions. The characterization of hypergeometric-like functions by their exponents at the divisors "at infinity" permits one to prove generalizations in n-variables of the Kummer identities for n-1 involving quadratic and cubic changes of the variable.