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K. Shiohama has written 4 work(s)
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cover image for 9780521450546
Product Description: This independent account of modern ideas in differential geometry shows how they can be used to understand and extend classical results in integral geometry. The authors explore the influence of total curvature on the metric structure of complete, non-compact Riemannian 2-manifolds, although their work can be extended to more general spaces...read more (view table of contents, read Amazon.com's description)

Hardcover:

9780521450546 | Cambridge Univ Pr, December 22, 2003, cover price $149.99 | About this edition: This independent account of modern ideas in differential geometry shows how they can be used to understand and extend classical results in integral geometry.

cover image for 9780126401707
Product Description: This volume contains the papers presented at a symposium on differential geometry at Shinshu University in July of 1988. Carefully reviewed by a panel of experts, the papers pertain to the following areas of research: dynamical systems, geometry of submanifolds and tensor geometry, lie sphere geometry, Riemannian geometry, Yang-Mills Connections, and geometry of the Laplace operator...read more (view table of contents, read Amazon.com's description)
By K. Shiohama (editor)

Hardcover:

9780126401707 | Academic Pr, August 28, 1989, cover price $139.00 | About this edition: This volume contains the papers presented at a symposium on differential geometry at Shinshu University in July of 1988.

Product Description: This third volume in the Japanese symposia series surveys recent advances in five areas of Geometry, namely Closed geodesics, Geodesic flows, Finiteness and uniqueness theorems for compact Riemannian manifolds, Hadamard manifolds, and Topology of complete noncompact manifolds.
By K. Shiohama (editor)

Hardcover:

9780444875457 | Elsevier Science Ltd, November 1, 1984, cover price $212.00 | also contains Word Cloud Box Set, Brown | About this edition: This third volume in the Japanese symposia series surveys recent advances in five areas of Geometry, namely Closed geodesics, Geodesic flows, Finiteness and uniqueness theorems for compact Riemannian manifolds, Hadamard manifolds, and Topology of complete noncompact manifolds.

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