http://link.umsl.edu/portal/Spherical-CR-geometry-and-Dehn-surgery-Richard/dwLb9Fs0usw/ WebPart 1. Basic Material was published in Spherical CR Geometry and Dehn Surgery (AM-165) on page 1.

Schwartz, Richard Evan Princeton University Press

WebSpherical CR Geometry and Dehn Surgery (AM-165) Book Description: This book proves an analogue of William Thurston's celebrated hyperbolic Dehn surgery theorem in the … WebOct 28, 2003 · A spherical CR structure on a 3-manifold is a system of coordinate charts into the 3-sphere, such that the overlap functions are restrictions of complex projective … hetapatti

Spherical CR Geometry and Dehn Surgery (AM-165) - Google Books

Web1.1 DEHN FILLING AND THURSTON’S THEOREM Dehn filling is a basic surgery one can perform on a 3-manifold. Let M be a 3-manifold that is the interior of a compact manifold with boundary M. We say that a torus end of M is a torus boundary component of M. Let E be such a torus end, and let α ∈ H1(E) be a primitive homology element; WebSpherical CR Geometry and Dehn Surgery (AM-165) available in Paperback, NOOK Book. Spherical CR Geometry and Dehn Surgery (AM-165) by Richard Evan Schwartz Read Reviews. Add to Wishlist. ISBN-10: 0691128103. ISBN-13: 9780691128108. Pub. Date: 02/18/2007. Publisher: Princeton University Press. ISBN-10: 0691128103. ISBN-13: Web1.1 Dehn Filling and Thurston's Theorem 3 1.2 Definition of a Horotube Group 3 1.3 The Horotube Surgery Theorem 4 1.4 Reflection Triangle Groups 6 1.5 Spherical CR Structures 7 1.6 The Goldman-Parker Conjecture 9 1.7 Organizational Notes 10 Chapter 2. Rank-One Geometry 12 2.1 Real Hyperbolic Geometry 12 2.2 Complex Hyperbolic Geometry 13 heta palkat