3 edition of **Spherical CR Geometry and Dehn Surgery (AM-165) (Annals of Mathematics Studies)** found in the catalog.

- 236 Want to read
- 17 Currently reading

Published
**January 29, 2007**
by Princeton University Press
.

Written in English

- Geometry,
- Mathematics,
- Science/Mathematics,
- Geometry - Differential,
- Reference,
- Mathematics / Geometry / General,
- Geometry - General,
- CR submanifolds,
- Dehn surgery (Topology),
- Three-manifolds (Topology)

The Physical Object | |
---|---|

Format | Hardcover |

Number of Pages | 200 |

ID Numbers | |

Open Library | OL7759290M |

ISBN 10 | 069112809X |

ISBN 10 | 9780691128092 |

On Spherical CR Uniformization of 3-Manifolds. Spherical CR geometry and Dehn surgery. This book proves an analogue of William Thurston's celebrated hyperbolic Dehn surgery theorem in . Really Big Numbers book. Read 10 reviews from the world's largest community for readers. My boys (7 and 10) and I liked learning the names of really big numbers and some of the ways the author suggested we envision really big numbers. We did not like the art - math and art are so intertwined, there was such possibility for truly beautiful /5.

For clarity of exposition we consider the xy-plane, called the equatorial plane, as horizontal and the z-axis as equatorial plane meets the sphere in a circle called the plane passing through the origin cuts the sphere in a circle called a great the centre of a great circle and the centre of the sphere coincide. Spherical geometry is the study of geometric objects located on the surface of a sphere. Spherical geometry works similarly to Euclidean geometry in that there still exist points, lines, and angles. For instance, a "line" between two points on a sphere is actually a great circle of the sphere, which is also the projection of a line in three-dimensional space onto the sphere.

Sometimes modern textbooks skip the topic of spherical trigonometry, and one has to look for books or textbooks published fifty years ago or a century ago. For example, the latest edition of the Schaum series textbook about trigonometry doesn't m. Spherical CR Geometry and Dehn Surgery (AM) PDF $ CAD Geometry Part 1 Edition: 2nd PDF $ CAD Is Plastic Money Real? How Credit Cards Work - Math Book by Baby Professor PDF $ CAD Handbook of Mathematical Functions .

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Buy Spherical CR Geometry and Dehn Surgery (AM) (Annals of Mathematics Studies ()) on FREE SHIPPING on qualified ordersCited by: Spherical CR Geometry and Dehn Surgery (AM) this book will benefit graduate students seeking entry into this emerging area of research, as well as researchers in allied fields such as Kleinian groups and CR geometry.

Richard Evan Schwartz is Professor of. Spherical CR geometry and Dehn surgery Richard Evan Schwartz. This book proves an analogue of William Thurston's celebrated hyperbolic Dehn surgery theorem in the context of complex hyperbolic discrete groups, and then derives two main geometric consequences from it.

The first is the construction of large numbers of closed real hyperbolic 3. Get this from a library. Spherical CR geometry and Dehn surgery. [Richard Evan Schwartz] -- This book proves an analogue of William Thurston's celebrated hyperbolic Dehn surgery theorem in the context of complex hyperbolic discrete groups, and then derives two main geometric consequences.

Dehn Filling and Thurston's Theorem 3 Definition of a Horotube Spherical CR Geometry and Dehn Surgery book 3 The Horotube Surgery Theorem 4 Reflection Triangle Groups 6 Spherical CR Structures 7 The Goldman-Parker Conjecture 9 Organizational Notes 10 --Chapter 2 Rank-One Geometry 12 Real Hyperbolic Geometry 12 Complex Hyperbolic.

Spherical CR Geometry and Dehn Surgery (AM) Book Description: This book proves an analogue of William Thurston's celebrated hyperbolic Dehn surgery theorem in the context of complex hyperbolic discrete groups, and then derives two main geometric consequences from it.

Spherical CR Geometry and Dehn Surgery (AM) Annals of Mathematics Studies by Richard Evan Schwartz. ebook. This book proves an analogue of William Thurston's celebrated hyperbolic Dehn surgery theorem in the context of complex hyperbolic discrete groups, and then derives two main geometric consequences from it.

Find many great new & used options and get the best deals for Annals of Mathematics Studies: Spherical CR Geometry and Dehn Surgery by Richard Evan Schwartz (, Paperback) at the best online prices at eBay. Free shipping for many products.

Spherical CR Geometry and Dehn Surgery (AM) by Richard Evan Schwartz and Publisher Princeton University Press. Save up to 80% by choosing the eTextbook option for ISBN:The print version of this textbook is. analogue of Thurston’s result in the setting of spherical CR geometry and then to derive some consequences from it.

We call our result the Horotube Surgery Theorem, or HST for short. See Theorem Spherical CR geometry is the PU(2,1)-invariant geometry of S3, the 3-sphere. Here PU(2,1) is the group of complex projective automorphisms ofFile Size: 1MB.

Spherical CR Geometry and Dehn Surgery (AM) Series:Annals of Mathematics Studies PRINCETON UNIVERSITY PRESS ,95 € / $ / £* Add to Cart. eBook (PDF) Book Book Series. Frontmatter Pages i-vi.

Download PDF. Free Access; Contents. Pages vii-x. Download PDF. Free Access; Preface. Pages xi-xii. Get Access to Full Text. Spherical CR Geometry and Dehn Surgery (AM) Series:Annals of Mathematics Studies This book proves an analogue of William Thurston's celebrated hyperbolic Dehn surgery theorem in the context of complex hyperbolic discrete groups, and then derives two main geometric consequences from it.

The result is very similar to R. Schwartz's spherical $\mathrm{CR}$ Dehn surgery theorem, but has weaker hypotheses and does not give the unifomizability of the structure. We apply our theorem in the case of the Deraux-Falbel structure on the Figure Eight knot complement and obtain spherical $\mathrm{CR}$ structures on all Dehn surgeries of Cited by: 5.

Spherical CR geometry and Dehn surgery. By Richard Evan Schwarz. Abstract. This book proves an analogue of William Thurston's celebrated hyperbolic Dehn surgery theorem in the context of complex hyperbolic discrete groups, and then derives two main geometric consequences from it.

The first is the construction of large numbers of closed real Author: Richard Evan Schwarz. Schwartz[]shows a spherical CR Dehn surgery theorem that gives, under some convergence hypotheses, uniformizable spherical CR structures on some Dehn surgeries on a cusped spherical CR manifold.

In this paper, we prove a similar theorem using techniques coming from.G;X/-structures and the geometry of @ 1H 2. Rich was an Invited Speaker at the International Congress of Mathematicians, a Guggenheim Fellow inand a Clay Research Scholar in He is the author of a number of books, including Spherical CR Geometry and Dehn Surgery, Outer Billiards on Kites, Man Versus Dog, and The Extra Toaster, among : Richard Evan Schwartz.

Spherical geometry is the geometry of the two-dimensional surface of a is an example of a geometry that is not Euclidean. Two practical applications of the principles of spherical geometry are navigation and astronomy.

In plane (Euclidean) geometry, the basic concepts are points and (straight) a sphere, points are defined in the usual sense. Rich was an Invited Speaker at the International Congress of Mathematicians, a Guggenheim Fellow inand a Clay Research Scholar in He is the author of a number of books, including Spherical CR Geometry and Dehn Surgery, Outer Billiards on Kites, Man Versus Dog, and The Extra Toaster, among s: 8.

From the author of "The Pentagram Integrals for Inscribed Polygons" and "Spherical CR Geometry and Dehn Surgery" comes "You Can Count on Monsters," a colorful picture book featuring math-themed monsters.

Professor of Mathematics Richard Schwartz's first children's book offers young children a unique math experience. Spherical CR Geometry and Dehn Surgery (AM) Richard Evan Schwartz.

This book proves an analogue of William Thurston's celebrated hyperbolic Dehn surgery theorem in the context of complex hyperbolic discrete groups, and then derives two main geometric consequences from it. The first is the construction. II Spherical Triangles. 7 III Spherical Geometry. 11 IV Relations between the Trigonometrical Functions of the Sides and the Angles of a Spherical Triangle.

17 V Solution of Right-angled Triangles. 35 VI Solution of Oblique-Angled Triangles. 49 VII Circumscribed and Inscribed Circles. 63 VIII Area of a Spherical Triangle. Spherical Excess. 71File Size: KB.We apply a spherical CR Dehn surgery theorem in order to obtain infinitely many Dehn surgeries of the Whitehead link complement that carry spherical CR : Martin Deraux.Spherical Geometry Basics.

Triangle Basics. Points of Concurrency. Conic Constructions. Tessellations. Spherical Geometry Ideas. Author: Steve Phelps. Topic: Geometry, Sphere. This is a GeoGebraBook of some basics in spherical geometry.

Table of Contents. Spherical Geometry Basics. Spherical Lines: Great Circles and Poles. Related Topics.