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Prerequisites and notation
1 Introduction 1
2 The principle of the large sieve 8
3 Group and conjugacy sieves 32
4 Elementary and classical examples 45
5 Degrees of representations of finite groups 70
6 Probabilistic sieves 87
7 Sieving in discrete groups 101
8 Sieving for Frobenius over finite fields 154
App. A Small sieves 197
App. B Local density computations over finite fields 204
App. C Representation theory 220
App. D Property (T) and Property ([tau]) 232
App. E Linear algebraic groups 245
App. F Probability theory and random walks 254
App. G Sums of multiplicative functions 262
App. H Topology 268
References 283
Index 289
| Price | Condition | Delivery | Seller | Action |
| $99.99 | Digital |
| WonderClub |
Alex Tawse
reviewed Large Sieve and its Applications: Arithmetic Geometry, Random Walks and Discrete Groups on December 04, 2014
Large Sieve and its Applications
This book is fun, but ultimately useless. You have to practise these tricks frequently in order to put them into long-term memory, and then when are you going to use them? Perhaps I should put that into the 1st person singular . . . I could learn these, and was having fun working through them all, but then thought about the likelihood of ever using them and decided that was about zero percent. I'm already good at simple mental arithmetic, good at estimating, and excellent with pen and paper, so for the limited amount of calculating that I need to do I have more than adequate skills already.
Still, a fun book for anyone who likes playing with numbers.
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Add Large Sieve and its Applications: Arithmetic Geometry, Random Walks and Discrete Groups, Among the modern methods used to study prime numbers, the 'sieve' has been one of the most efficient. Originally conceived by Linnik in 1941, the 'large sieve' has developed extensively since the 1960s, with a recent realization that the underlying princi, Large Sieve and its Applications: Arithmetic Geometry, Random Walks and Discrete Groups to the inventory that you are selling on WonderClubX
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Add Large Sieve and its Applications: Arithmetic Geometry, Random Walks and Discrete Groups, Among the modern methods used to study prime numbers, the 'sieve' has been one of the most efficient. Originally conceived by Linnik in 1941, the 'large sieve' has developed extensively since the 1960s, with a recent realization that the underlying princi, Large Sieve and its Applications: Arithmetic Geometry, Random Walks and Discrete Groups to your collection on WonderClub |
