Posted by **DZ123** at Aug. 7, 2015

English | 2006 | ISBN: 3764375353 | PDF | pages: 587 | 41,5 mb

Posted by **step778** at July 8, 2014

Posted by **step778** at March 10, 2015

1998 | pages: 343 | ISBN: 3540121757 | DJVU | 3,3 mb

Posted by **interes** at Nov. 20, 2016

English | 2016 | ISBN: 3319287354 | 298 pages | PDF | 4 MB

Posted by **step778** at May 15, 2015

2002 | pages: 331 | ISBN: 0821829483 | DJVU | 2,2 mb

Posted by **interes** at May 11, 2015

English | November 24, 1998 | ISBN-10: 0821810170 | 419 pages | PDF | 6,9 Mb

Posted by **ChrisRedfield** at April 7, 2015

Published: 2012-05-17 | ISBN: 0817683429 | PDF + DJVU | 492 pages | 9 MB

Posted by **tanas.olesya** at Oct. 4, 2014

Princeton University Press | October 2, 2005 | English | ISBN: 0691123306 | 481 pages | PDF | 1 MB

It is now some thirty years since Deligne first proved his general equidistribution theorem, thus establishing the fundamental result governing the statistical properties of suitably "pure" algebro-geometric families of character sums over finite fields (and of their associated L-functions). Roughly speaking, Deligne showed that any such family obeys a "generalized Sato-Tate law," and that figuring out which generalized Sato-Tate law applies to a given family amounts essentially to computing a certain complex semisimple (not necessarily connected) algebraic group, the "geometric monodromy group" attached to that family

Posted by **interes** at Nov. 19, 2013

English | November 24, 1998 | ISBN-10: 0821810170 | 419 pages | PDF | 6,9 Mb

The main topic of this book is the deep relation between the spacings between zeros of zeta and $L$-functions and spacings between eigenvalues of random elements of large compact classical groups. This relation, the Montgomery-Odlyzko law, is shown to hold for wide classes of zeta and $L$-functions over finite fields.

Posted by **tukotikko** at Oct. 11, 2013

2002 | 352 Pages | ISBN: 0821829483 | PDF | 32 MB