Punctured Torus Groups and 2-Bridge Knot Groups (I) (häftad)

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Komplex analys, komplexa variabler

Format: Häftad (Paperback / softback)
Språk: Engelska
Antal sidor: 256
Utgivningsdatum: 2007-06-01
Upplaga: illustrated ed
Förlag: Springer-Verlag Berlin and Heidelberg GmbH & Co. K
Medarbetare: Sakuma, Makoto / Wada, Masaaki
Illustratör/Fotograf: 84 illus
Illustrationer: XLIII, 256 p.
Volymtitel: v. 1
Dimensioner: 233 x 159 x 18 mm
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Antal komponenter: 1
Komponenter: 1 Paperback / softback
ISBN: 9783540718062

Punctured Torus Groups and 2-Bridge Knot Groups (I)

Name: Punctured Torus Groups and 2-Bridge Knot Groups (I)
Price: 760.00 SEK
Availability: InStock
Author: Hirotaka Akiyoshi, Makoto Sakuma, Masaaki Wada, Yasushi Yamashita
ISBN: 9783540718062

av Hirotaka Akiyoshi, Makoto Sakuma, Masaaki Wada, Yasushi Yamashita

Häftad, Engelska, 2007-06-01

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Here is the first part of a work that provides a full account of Jorgensen's theory of punctured torus Kleinian groups and its generalization. It offers an elementary and self-contained description of Jorgensen's theory with a complete proof. Through various informative illustrations, readers are naturally led to an intuitive, synthetic grasp of the theory, which clarifies how a very simple fuchsian group evolves into complicated Kleinian groups.

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From the reviews: "The present monograph is Part 1 of a book intended to give a full account of Jrgensens theory of punctured torus Kleinian groups and its generalization. This monograph written by well-known experts is an excellent presentation of Jrgensens theory with many informative illustrations. It will be very useful for researchers working on modern problems in quasifuchsian group theory, hyperbolic and geometry and hyperbolic knot theory." (Andrei Vesnin, Zentralblatt MATH, Vol. 1132 (10), 2008)

Jorgensen's picture of quasifuchsian punctured torus groups.- Fricke surfaces and PSL(2, ?)-representations.- Labeled representations and associated complexes.- Chain rule and side parameter.- Special examples.- Reformulation of Main Theorem 1.3.5 and outline of the proof.- Openness.- Closedness.- Algebraic roots and geometric roots.