群作用手册（第3卷 英文版）

群和群作用是数学研究的重要对象。它拥有强大的力量并且富于美感，这可以通过它广泛出现在诸多不同的科学领域体现出来。 此多卷本手册由相关领域专家撰写的一系列综述文章组成, 首次系统地展现了群作用及其运用，内容囊括经典主题的讨论、近来的热点专业问题的论述，有些文章还涉及相关的历史。本书填补了数学著作中的一项空白，适合于从初学者到相关领域专家的各个层次读者阅读。

前辅文 Part A: Hyperbolicity and Group Actions on Spaces of Nonpositive Curvature Action at Infinity of Quasi-isometries on Teichm¨uller Space and the Geometry of the Gromov Product Hideki Miyachi Degeneration of Marked Hyperbolic Structures in Dimensions 2 and 3 Ken’ichi Ohshika Hyperbolic Four-manifolds Bruno Martelli The Hyperbolization Process and Its Riemannian Version Pedro Ontaneda Surface Subgroups of Word–hyperbolic Groups Sang-hyun Kim Groups Acting on Spaces of Non-positive Curvature Bruno Duchesne Part B: Group Actions on Geometric Structures Some Aspects of the Automorphism Groups of Domains Harish Seshadri, Kaushal Verma Proper Actions of High-dimensional Groups on Complex Manifolds: The Techniques A. V. Isaev A Users’ Guide to Infra-nilmanifolds and Almost–Bieberbach Groups Karel Dekimpe Deformations of Convex Real Projective Manifolds and Orbifolds Suhyoung Choi, Gye-Seon Lee, Ludovic Marquis Lorentzian Kleinian Groups Thierry Barbot Group Actions and Scattering Problems in Teichm¨uller Theory Fran¸cois Fillastre, Graham Smith Part C: Group Actions on Topological Manifolds and Symmetries A Survey of Group Actions on 4-Manifolds Allan L. Edmonds Group Actions in the Existence and Classification of Constant Mean Curvature Surfaces Christine Breiner, Stephen J. Kleene The Smith Equivalence Problem and the Laitinen Conjecture Krzysztof M. Pawa lowski Index

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