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Book Categories |
Notation | ||
Introduction | 1 | |
1 | The rational line | 7 |
2 | Polygons and area | 24 |
3 | The integer points close to a curve | 42 |
4 | The rational points close to a curve | 63 |
5 | Analytic lemmas | 87 |
6 | Mean value results | 126 |
7 | The simple exponential sum | 142 |
8 | The exponential sum for the lattice point problem | 167 |
9 | Exponential sums with a difference | 185 |
10 | Exponential sums with modular form coefficients | 197 |
11 | The ruled surface method | 235 |
12 | The Hardy-Littlewood method | 255 |
13 | The First Spacing Problem for the double sum | 272 |
14 | The First and Second Conditions | 287 |
15 | Consecutive minor arcs | 307 |
16 | The Third and Fourth Conditions | 329 |
17 | Exponential sum theorems | 349 |
18 | Lattice points and area | 372 |
19 | Further results | 406 |
20 | Sums with modular form coefficients | 423 |
21 | Applications to the Riemann zeta function | 438 |
22 | An application to number theory: prime integer points | 452 |
23 | Related work | 467 |
24 | Further ideas | 478 |
References | 484 | |
Index | 491 |
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Add Area, Lattice Points, and Exponential Sums, In analytic number theory many problems can be reduced to those involving the estimation of exponential sums in one or several variables. This book is a thorough treatment of the developments arising from the method for estimating the Riemann zeta funct, Area, Lattice Points, and Exponential Sums to the inventory that you are selling on WonderClubX
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Add Area, Lattice Points, and Exponential Sums, In analytic number theory many problems can be reduced to those involving the estimation of exponential sums in one or several variables. This book is a thorough treatment of the developments arising from the method for estimating the Riemann zeta funct, Area, Lattice Points, and Exponential Sums to your collection on WonderClub |