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Birkhauser Riemannian Topology and Geometric Structures on Manifolds - Progress in Mathematics 271

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Description

Riemannian Topology and Geometric Structures on Manifolds gathers cutting-edge research from a University of New Mexico conference, presenting original contributions on positive sectional curvature, Kahler geometry, and Sasaki geometry. This volume explores the deep connections between Riemannian geometry and mathematical physics, including applications to M-theory and superstring theory. Authored by leading mathematicians including C.P. Boyer, J. Cheeger, X. Dai, K. Galicki, and P. Gauduchon, the book combines rigorous theoretical advances with open problems designed to inspire future research. Part of the Progress in Mathematics series (Volume 271), this Birkhauser publication serves researchers, graduate students, and mathematicians seeking to understand modern developments in differential geometry and their implications for theoretical physics. The collection bridges classical Riemannian geometry with contemporary mathematical physics, making it essential for anyone working in geometric analysis, differential topology, or related fields.

Key Features

Riemannian Topology and Geometric Structures on Manifolds features research on positive sectional curvature and Kahler geometry from a University of New Mexico conference.

This Progress in Mathematics volume 271 includes original results from prominent mathematicians including C.P. Boyer, J. Cheeger, X. Dai, and K. Galicki.

The book explores connections between Riemannian geometry and mathematical physics, with applications to M-theory and superstring theory.

Birkhauser publishes this collection as part of the Progress in Mathematics series, offering peer-reviewed articles on Sasaki geometry and differential structures.

Product Specifications

Format
hardcover
Domain
Amazon UK
Release Date
11 November 2008
Listed Since
23 April 2008

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