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Degeneration of Riemannian Metrics Under Ricci Curvature Bounds (2001)

Contributor(s): Cheeger, Jeff (Author)

ISBN: 9788876423048

Publisher: Edizioni Della Normale

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Pub Date: October 1, 2001

Dewey: 516.36

Lexile Code: 0000

Target Age Group: NA to NA

Physical Info: 0.28" H x 9.48" L x 6.62" W ( 0.49 lbs) 77 pages

BISAC Categories:

Mathematics | Geometry | Differential

Series: Publications of the Scuola Normale Superiore

Descriptions, Reviews, etc.

Description: These notes are based on the Fermi Lectures delivered at the Scuola Normale Superiore, Pisa, in June 2001. The principal aim of the lectures was to present the structure theory developed by Toby Colding and myself, for metric spaces which are Gromov-Hausdorff limits of sequences of Riemannian manifolds which satisfy a uniform lower bound of Ricci curvature. The emphasis in the lectures was on the "non-collapsing" situation. A particularly interesting case is that in which the manifolds in question are Einstein (or Kähler-Einstein). Thus, the theory provides information on the manner in which Einstein metrics can degenerate.

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