Commensurabilities Among Lattices in Pu (1, N). (Am-132), Volume 132

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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 ...

Commensurabilities Among Lattices in Pu (1, N). (Am-132), Volume 132 1993, Princeton University Press, Princeton, NJ

ISBN-13: 9780691000961

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