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Geometric Properties Of Natural Operators Defined By The Riemann Curvature

Geometric Properties Of Natural Operators Defined By The Riemann Curvature Tensor Hardback - 2001

by Peter B. Gilkey

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Hardback. New. This work presents results about the geometric consequences that follow if various natural operators defined in terms of the Riemann curvature tensor are assumed to have constant eigenvalues or constant Jordan normal form in the appropriate domains of definition.
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First line

Let (.,.) be a symmetric bilinear form on a finite dimensional real vector space V.