In the Tradition of Thurston

Edited by Ken’ichi Ohshika () and Athanase Papadopoulos ()

in Springer Books from Springer

Date: 2020
ISBN: 978-3-030-55928-1
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Chapters in this book:

Ch Chapter 1 A Glimpse into Thurston’s Work

Ken’ichi Ohshika and Athanase Papadopoulos

Ch Chapter 10 Laminar Groups and 3-Manifolds

Hyungryul Baik and KyeongRo Kim

Ch Chapter 11 Length Functions on Currents and Applications to Dynamics and Counting

Viveka Erlandsson and Caglar Uyanik

Ch Chapter 12 Big Mapping Class Groups: An Overview

Javier Aramayona and Nicholas G. Vlamis

Ch Chapter 13 Teichmüller Theory, Thurston Theory, Extremal Length Geometry and Complex Analysis

Hideki Miyachi

Ch Chapter 14 Signatures of Monic Polynomials

Norbert A’Campo

Ch Chapter 15 Anti-de Sitter Geometry and Teichmüller Theory

Francesco Bonsante and Andrea Seppi

Ch Chapter 16 Quasi-Fuchsian Co-Minkowski Manifolds

Thierry Barbot and François Fillastre

Ch Chapter 2 Thurston’s Influence on Japanese Topologists up to the 1980s

Ken’ichi Ohshika

Ch Chapter 3 A Survey of the Impact of Thurston’s Work on Knot Theory

Makoto Sakuma

Ch Chapter 4 Thurston’s Theory of 3-Manifolds

Sadayoshi Kojima

Ch Chapter 5 Combinatorics Encoding Geometry: The Legacy of Bill Thurston in the Story of One Theorem

Philip L. Bowers

Ch Chapter 6 On Thurston’s Parameterization of ℂ P 1 $$\mathbb {C}\mathrm {P}^1$$ -Structures

Shinpei Baba

Ch Chapter 7 A Short Proof of an Assertion of Thurston Concerning Convex Hulls

Graham Smith

Ch Chapter 8 The Double Limit Theorem and Its Legacy

Cyril Lecuire

Ch Chapter 9 Geometry and Topology of Geometric Limits I

Ken’ichi Ohshika and Teruhiko Soma

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DOI: 10.1007/978-3-030-55928-1

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