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- W2327113303 abstract "Bernoulli convolutions form a one-parameter family of self-similar measures on the unit interval. We suggest to study their two-dimensional density which has an intricate combinatorial structure. Visualizing this structure we discuss results of Erdos, Joo, Komornik, Sidorov, de Vries, Jordan, Shmerkin and Solomyak, Feng and Wang. We emphasize the role of finite orbits of associated multivalued maps and mention a few new properties and examples." @default.
- W2327113303 created "2016-06-24" @default.
- W2327113303 creator A5051180790 @default.
- W2327113303 date "2016-04-01" @default.
- W2327113303 modified "2023-09-27" @default.
- W2327113303 title "The two-dimensional density of Bernoulli Convolutions" @default.
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