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Jurgen Jost - Nonpositive Curvature: Geometric and Analytic Aspects - 9783764357368 - V9783764357368
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Nonpositive Curvature: Geometric and Analytic Aspects

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Description for Nonpositive Curvature: Geometric and Analytic Aspects Paperback. Featuring a detailed investigation of Busemann type curvature conditions, this text discusses various geometric and analytic aspects of nonpositive curvature. It is intended for use by researchers and graduate students in Riemannian and metric geometry as well as calculus of variations. Series: Lectures in Mathematics. ETH Zurich. Num Pages: 112 pages, 3 black & white illustrations, biography. BIC Classification: PBK; PBM; PBP. Category: (P) Professional & Vocational; (UP) Postgraduate, Research & Scholarly. Dimension: 244 x 170 x 6. Weight in Grams: 208.
The present book contains the lecture notes from a "Nachdiplomvorlesung", a topics course adressed to Ph. D. students, at the ETH ZUrich during the winter term 95/96. Consequently, these notes are arranged according to the requirements of organizing the material for oral exposition, and the level of difficulty and the exposition were adjusted to the audience in Zurich. The aim of the course was to introduce some geometric and analytic concepts that have been found useful in advancing our understanding of spaces of nonpos­ itive curvature. In particular in recent years, it has been realized that often it is useful ... Read more

Product Details

Format
Paperback
Publication date
1997
Publisher
Birkhauser Verlag AG Switzerland
Number of pages
112
Condition
New
Series
Lectures in Mathematics. ETH Zurich
Number of Pages
112
Place of Publication
Basel, Switzerland
ISBN
9783764357368
SKU
V9783764357368
Shipping Time
Usually ships in 15 to 20 working days
Ref
99-15

Reviews for Nonpositive Curvature: Geometric and Analytic Aspects
"Recollects some basic properties as well as some fairly advanced results [which] is done with a spirit that allows one to understand that, even though the study of such manifolds has important differences from the flat case, some techniques come from the very elementary Euclidean geometry."
Mathematical Reviews

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