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Moments, Monodromy, and Perversity. (AM-159): A Diophantine Perspective. (AM-159) Book

Moments, Monodromy, and Perversity. (AM-159): A Diophantine Perspective. (AM-159)
Moments, Monodromy, and Perversity. (AM-159): A Diophantine Perspective. (AM-159), 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 (, Moments, Monodromy, and Perversity. (AM-159): A Diophantine Perspective. (AM-159) has a rating of 3.5 stars
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Moments, Monodromy, and Perversity. (AM-159): A Diophantine Perspective. (AM-159), 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 (, Moments, Monodromy, and Perversity. (AM-159): A Diophantine Perspective. (AM-159)
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  • Moments, Monodromy, and Perversity. (AM-159): A Diophantine Perspective. (AM-159)
  • Written by author Nicholas M. Katz
  • Published by Princeton University Press, September 2005
  • 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 (
  • 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 (
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Book Categories

Authors

Ch. 1Basic results on perversity and higher moments9
Ch. 2How to apply the results of Chapter 193
Ch. 3Additive chapter sums on A[superscript n]111
Ch. 4Additive character sums on more general X161
Ch. 5Multiplicative character sums on A[superscript n]185
Ch. 6Middle additive convolution221
App. A6Swan-minimal poles281
Ch. 7Pullbacks to curves from A[superscript 1]295
Ch. 8One variable twists on curves321
Ch. 9Weierstrass sheaves as inputs327
Ch. 10Weierstrass families349
Ch. 11FJTwist families and variants371
Ch. 12Uniformity results407
Ch. 13Average analytic rank and large N limits443


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Moments, Monodromy, and Perversity. (AM-159): A Diophantine Perspective. (AM-159), 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 (, Moments, Monodromy, and Perversity. (AM-159): A Diophantine Perspective. (AM-159)

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Moments, Monodromy, and Perversity. (AM-159): A Diophantine Perspective. (AM-159), 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 (, Moments, Monodromy, and Perversity. (AM-159): A Diophantine Perspective. (AM-159)

Moments, Monodromy, and Perversity. (AM-159): A Diophantine Perspective. (AM-159)

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Moments, Monodromy, and Perversity. (AM-159): A Diophantine Perspective. (AM-159), 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 (, Moments, Monodromy, and Perversity. (AM-159): A Diophantine Perspective. (AM-159)

Moments, Monodromy, and Perversity. (AM-159): A Diophantine Perspective. (AM-159)

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