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Record ID harvard_bibliographic_metadata/ab.bib.11.20150123.full.mrc:247000143:2081
Source harvard_bibliographic_metadata
Download Link /show-records/harvard_bibliographic_metadata/ab.bib.11.20150123.full.mrc:247000143:2081?format=raw

LEADER: 02081cam a22003017a 4500
001 011296763-9
005 20071116091628.0
008 070830s2007 enka b 001 0 eng d
010 $a 2007279815
015 $aGBA742316$2bnb
016 7 $a013752900$2Uk
020 $a9780521839747
020 $a0521839742
035 0 $aocn141379079
040 $aUKM$cUKM$dBTCTA$dBAKER$dYDXCP$dHKP$dUAF$dDLC
042 $aukblsr$alccopycat
050 00 $aQA613.2$b.M37 2007
082 04 $a514.3$222
100 1 $aMarden, Albert.
245 10 $aOuter circles :$ban introduction to hyperbolic 3-manifolds /$cA. Marden.
260 $aCambridge ;$aNew York :$bCambridge University Press,$cc2007.
300 $axvii, 427 p. :$bill. (some col.) ;$c26 cm.
504 $aIncludes bibliographical references (p. 393-410) and index.
505 0 $aHyperbolic space and its isometrics -- Discrete groups -- Properties of hyperbolic manifolds -- Algebraic and geometric convergence -- Deformation spaces and the ends of manifolds -- Hyperbolization -- Line geometry -- Right hexagons and hyperbolic trigonometry.
520 $aWe live in a three-dimensional space; what sort of space is it? Can we build it from simple geometric objects? The answers to such questions have been found in the last 30 years, and Outer Circles describes the basic mathematics needed for those answers as well as making clear the grand design of the subject of hyperbolic manifolds as a whole. The purpose of Outer Circles is to provide an account of the contemporary theory, accessible to those with minimal formal background in topology, hyperbolic geometry, and complex analysis. The text explains what is needed, and provides the expertise to use the primary tools to arrive at a thorough understanding of the big picture. This picture is further filled out by numerous exercises and expositions at the ends of the chapters and is complemented by a profusion of high quality illustrations. There is an extensive bibliography for further study.
650 0 $aThree-manifolds (Topology)
988 $a20071026
906 $0OCLC