Titlebook: Ergodic Theory of Expanding Thurston Maps; Zhiqiang Li Book 2017 Atlantis Press and the author(s) 2017 Thurston Map.Postcritically-finite

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fender

ORBIT

脆弱么

Louise Roberts,Daniel R. HowardThis Chapter is devoted to the investigation of the weak expansion properties of expanding Thurston maps and the proof of Theorem?. that asserts that an expanding Thurston map is asymptotically .-expansive if and only if . has no periodic critical points, and moreover, it is never .-expansive.

Schlemms-Canal

Asymptotic ,-Expansiveness,This Chapter is devoted to the investigation of the weak expansion properties of expanding Thurston maps and the proof of Theorem?. that asserts that an expanding Thurston map is asymptotically .-expansive if and only if . has no periodic critical points, and moreover, it is never .-expansive.

HACK

https://doi.org/10.1007/978-981-10-9029-5r naturally in mathematics and play important roles in the investigation of the corresponding areas of research. One particularly abundant source of self-similar fractals is the study of holomorphic dynamics, where they arise as Julia sets of rational functions and limit sets of Kleinian groups.

HACK

Contort

Zhiqiang LiA comprehensive study of ergodic theory of expanding Thurston maps.The proofs are written with a non-specialist audience in mind.Develop thermodynamical formalism for a new class of maps.Includes supp

Analogy

出來

https://doi.org/10.1007/978-981-10-9029-5r naturally in mathematics and play important roles in the investigation of the corresponding areas of research. One particularly abundant source of self-similar fractals is the study of holomorphic dynamics, where they arise as Julia sets of rational functions and limit sets of Kleinian groups.