Hyperbolic polynomial diffeomorphisms of C 2 . III: Iterated monodromy groups
This paper is a sequel to Part I [13] and Part II [14,15]. In the current article we relate several combinatorial descriptions of the Julia sets for hyperbolic polynomial diffeomorphisms of C 2 : quotients of solenoids [3], automata [22] and Hubbard trees [14,15]. The notion of iterated monodromy gr...
Ausführliche Beschreibung
Gespeichert in:
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Ishii, Yutaka [verfasserIn] |
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Englisch |
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2014 |
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63 |
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Enthalten in: Evidence of Titan’s climate history from evaporite distribution - MacKenzie, Shannon M. ELSEVIER, 2014, Amsterdam [u.a.] |
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volume:255 ; year:2014 ; day:1 ; month:04 ; pages:242-304 ; extent:63 |
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10.1016/j.aim.2013.12.031 |
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This paper is a sequel to Part I [13] and Part II [14,15]. In the current article we relate several combinatorial descriptions of the Julia sets for hyperbolic polynomial diffeomorphisms of C 2 : quotients of solenoids [3], automata [22] and Hubbard trees [14,15]. The notion of iterated monodromy groups are defined for such diffeomorphisms and are used to construct automata from Hubbard trees. |
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This paper is a sequel to Part I [13] and Part II [14,15]. In the current article we relate several combinatorial descriptions of the Julia sets for hyperbolic polynomial diffeomorphisms of C 2 : quotients of solenoids [3], automata [22] and Hubbard trees [14,15]. The notion of iterated monodromy groups are defined for such diffeomorphisms and are used to construct automata from Hubbard trees. |
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This paper is a sequel to Part I [13] and Part II [14,15]. In the current article we relate several combinatorial descriptions of the Julia sets for hyperbolic polynomial diffeomorphisms of C 2 : quotients of solenoids [3], automata [22] and Hubbard trees [14,15]. The notion of iterated monodromy groups are defined for such diffeomorphisms and are used to construct automata from Hubbard trees. |
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