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RICCI FLOW
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Authors:
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CHOW BENNETT
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NI LEI 1969
(2)
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ANDREWS BEN
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BRENDLE SIMON 1981
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HOPPER CHRISTOPHER
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2010
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RICCI FLOW
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GLOBAL DIFFERENTIAL GEOMETRY
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RIEMANNIAN MANIFOLDS
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CALABI YAU MANIFOLDS
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DIFFERENTIAL EQUATIONS PARTIAL
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The Ricci flow: techniques and applications. Part I : geometric aspects [Monograph ]
Series:
Mathematical surveys and monographs
Volume:
no. 135
2007
Shelf Location:
514.764 RIC Pt.1
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Number of Holdings:
1.
2
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The Ricci flow: techniques and applications. Part II : Analytical aspects [Monograph ]
Series:
Mathematical surveys and monographs
Volume:
v. 144
2008
Shelf Location:
514.764 RIC Pt.2
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Number of Holdings:
1.
3
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The Ricci flow : techniques and applications : Part III: geometric-analytic aspects [Monograph ]
Series:
Mathematical surveys and monographs
Volume:
v.163
2010
Shelf Location:
514.764 RIC Pt.3
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1.
4
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The Ricci flow in Riemannian geometry: a complete proof of the differentiable 1/4-pinching sphere theorem [Monograph ]
Series:
Lecture notes in mathematics
Volume:
2011
Andrews, Ben
2011
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514.7 AND
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5
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Ricci flow and the sphere theorem / [Ebook]
Series:
Graduate Studies in Mathematics,
Volume:
111
Brendle, Simon, 1981-
2010
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Online Resource: AMS eBooks
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6
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Hamilton's Ricci flow [Monograph ]
Series:
Graduate studies in mathematics
Volume:
v. 77
Chow, Bennett
2010
Shelf Location:
514.764 CHO
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7
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Hamilton's Ricci flow / [Ebook]
Series:
Graduate Studies in Mathematics,
Volume:
77
Chow, Bennett
2006
Shelf Location:
Online Resource: AMS eBooks
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8
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Differential Harnack inequalities and the Ricci flow [Monograph ]
Series:
EMS series of lectures in mathematics
Müller, Reto 1964-
2006
Shelf Location:
514.764 MÜL
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9
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Geometry of complex Monge-Ampère equations: a dissertation presented by Valentino Tosatti to the Department of Mathematics in partial fulfillment of the requirements for the degree of Doctor of Philosophy in the subject of Mathematics [Monograph ]
Tosatti, Valentino
2009
Shelf Location:
514.764 TOS
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