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Book Categories |
Ch. 1 | Basic results on perversity and higher moments | 9 |
Ch. 2 | How to apply the results of Chapter 1 | 93 |
Ch. 3 | Additive chapter sums on A[superscript n] | 111 |
Ch. 4 | Additive character sums on more general X | 161 |
Ch. 5 | Multiplicative character sums on A[superscript n] | 185 |
Ch. 6 | Middle additive convolution | 221 |
App. A6 | Swan-minimal poles | 281 |
Ch. 7 | Pullbacks to curves from A[superscript 1] | 295 |
Ch. 8 | One variable twists on curves | 321 |
Ch. 9 | Weierstrass sheaves as inputs | 327 |
Ch. 10 | Weierstrass families | 349 |
Ch. 11 | FJTwist families and variants | 371 |
Ch. 12 | Uniformity results | 407 |
Ch. 13 | Average analytic rank and large N limits | 443 |
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Add 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) to the inventory that you are selling on WonderClubX
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Add 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) to your collection on WonderClub |