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Dirac Operators in Riemannian Geometry (Graduate Studies in Mathematics)

Thomas Friedrich




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 | #1368306 in Books |  American Mathematical Society |  2000-08-15 | Original language:English |  10.00 x7.25 x.75l,1.31 | File type: PDF | 195 pages

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||Language Notes|Text: English (translation)| Original Language: German

For a Riemannian manifold $M$, the geometry, topology and analysis are interrelated in ways that are widely explored in modern mathematics. Bounds on the curvature can have significant implications for the topology of the manifold. The eigenvalues of the Laplacian are naturally linked to the geometry of the manifold. For manifolds that admit spin (or $\textrm{spin}^\mathbb{C}$) structures, one obtains further information from equations involving Dirac operators and spino...

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