Rigid Local Systems

Nicholas M. Katz

ISBN 10: 0691011184 ISBN 13: 9780691011189

Editorial: Princeton University Press, 1995

Idioma: Ingl�s

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Detalles bibliogr�ficos

T�tulo

Rigid Local Systems

Editor

Princeton University Press

Fecha de publicaci�n

1995

Idioma

Ingl�s

ISBN 10

0691011184

ISBN 13

9780691011189

Encuadernaci�n

Taschenbuch

Estado

Neu

Dimensiones

Peso

360 gramos

Cat�logos de vendedores

B�cher

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Sinopsis

Riemann introduced the concept of a "local system" on P1-{a finite set of points} nearly 140 years ago. His idea was to study nth order linear differential equations by studying the rank n local systems (of local holomorphic solutions) to which they gave rise. His first application was to study the classical Gauss hypergeometric function, which he did by studying rank-two local systems on P1- {0, 1, infinity}. His investigation was successful, largely because any such (irreducible) local system is rigid in the sense that it is globally determined as soon as one knows separately each of its local monodromies. It became clear that luck played a role in Riemann's success: most local systems are not rigid. Yet many classical functions are solutions of differential equations whose local systems are rigid, including both of the standard nth order generalizations of the hypergeometric function, n F n-1's, and the Pochhammer hypergeometric functions. This book is devoted to constructing all (irreducible) rigid local systems on P1-{a finite set of points} and recognizing which collections of independently given local monodromies arise as the local monodromies of irreducible rigid local systems. Although the problems addressed here go back to Riemann, and seem to be problems in complex analysis, their solutions depend essentially on a great deal of very recent arithmetic algebraic geometry, including Grothendieck's etale cohomology theory, Deligne's proof of his far-reaching generalization of the original Weil Conjectures, the theory of perverse sheaves, and Laumon's work on the l-adic Fourier Transform.

Acerca del autor

Nicholas M Katz is Professor of Mathematics at Princeton University.

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