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The Ricci flow in Riemannian geometr...

Hopper, Christopher.

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The Ricci flow in Riemannian geometry : = a complete proof of the differentiable 1/4-pinching sphere theorem /

Record Type:	Language materials, printed : Monograph/item
Title/Author:	The Ricci flow in Riemannian geometry :/ Ben Andrews, Christopher Hopper.
Reminder of title:	a complete proof of the differentiable 1/4-pinching sphere theorem /
Author:	Andrews, Ben,
other author:	Hopper, Christopher.
Published:	Heidelberg ;Springer Verlag, : c2011.,
Description:	xvii, 296 p. :ill. ;24 cm.
Subject:	Ricci flow. -
ISBN:	9783642162855 (pbk.) :

The Ricci flow in Riemannian geometry : = a complete proof of the differentiable 1/4-pinching sphere theorem /
Andrews, Ben,Ph. D.

The Ricci flow in Riemannian geometry :a complete proof of the differentiable 1/4-pinching sphere theorem /Ben Andrews, Christopher Hopper. - Heidelberg ;Springer Verlag,c2011. - xvii, 296 p. :ill. ;24 cm. - Lecture notes in mathematics,20110075-8434 ;. - Lecture notes in mathematics (Springer-Verlag) ;2002..

Includes bibliographical references (p. 287-292) and index.

ISBN: 9783642162855 (pbk.) :EUR44.95Subjects--Topical Terms:

628815
Ricci flow.

LC Class. No.: QA3 / .L28 no.2011

The Ricci flow in Riemannian geometry : = a complete proof of the differentiable 1/4-pinching sphere theorem /
LDR:00811cam 2200205Ia 4500 001 917006
003 OCoLC
005 20110315092554.0
008 110323s2011 gw a b 001 0 eng d
020 $a 9783642162855 (pbk.) : $c EUR44.95
020 $a 3642162851 (pbk.)
035 $a (OCoLC)668190681
035 $a 7G-BW-100-03
040 $a BTCTA $b eng $c BTCTA $d YDXCP $d OHX $d IXA $d HEBIS $d RRR $d MUU $d NDHU
050 # 4 $a QA3 $b .L28 no.2011
050 # 4 $a QA377.3 $b .A53 2011
100 1 $a Andrews, Ben, $c Ph. D. $3 1236012
245 1 4 $a The Ricci flow in Riemannian geometry : $b a complete proof of the differentiable 1/4-pinching sphere theorem / $c Ben Andrews, Christopher Hopper.
260 # $a Heidelberg ; $a New York : $b Springer Verlag, $c c2011.
300 $a xvii, 296 p. : $b ill. ; $c 24 cm.
490 1 $a Lecture notes in mathematics, $x 0075-8434 ; $v 2011
504 $a Includes bibliographical references (p. 287-292) and index.
650 # 0 $a Ricci flow. $3 628815
650 # 0 $a Geometry, Riemannian. $3 519718
700 1 # $a Hopper, Christopher. $3 1236013
830 0 $a Lecture notes in mathematics (Springer-Verlag) ; $v 2002. $3 1235985