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A Journey Through Ergodic Theorems
By Tanja Eisner
0 - Default Title
Description
Starting from classical ergodic theorems due to von Neumann and Birkhoff, the state-of-the-art of modern ergodic theorems such as subsequential, multiple and weighted ergodic theorems are presented. In particular, two deep connections between ergodic theorems and number theory are discussed: Furstenberg's famous proof of Szemerédi's theorem on existence of arithmetic progressions in large sets of integers, and the Sarnak conjecture on the random behavior of the Möbius function.
An extensive list of references to other literature for readers wishing to deepen their knowledge is provided.
Product details
Number of Pages:
584
Release Date:
2025-11-18
Publication Date:
2025-11-18
Publisher:
Birkhäuser
Languages:
Original:
English
ISBN10:
3031965051
ISBN13:
9783031965050
GPSR Manufacturer Reference:
Weight:
1031 g
Height:
160 cm
Width:
241 cm
Thickness:
37 cm
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