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The Resource Differential geometry in the large : seminar lectures, New York University, 1946 and Stanford University, 1956, Heinz Hopf ; with a preface by S.S. Chern
Differential geometry in the large : seminar lectures, New York University, 1946 and Stanford University, 1956, Heinz Hopf ; with a preface by S.S. Chern
Resource Information
The item Differential geometry in the large : seminar lectures, New York University, 1946 and Stanford University, 1956, Heinz Hopf ; with a preface by S.S. Chern represents a specific, individual, material embodiment of a distinct intellectual or artistic creation found in Boston University Libraries.This item is available to borrow from all library branches.
Resource Information
The item Differential geometry in the large : seminar lectures, New York University, 1946 and Stanford University, 1956, Heinz Hopf ; with a preface by S.S. Chern represents a specific, individual, material embodiment of a distinct intellectual or artistic creation found in Boston University Libraries.
This item is available to borrow from all library branches.
 Language
 eng
 Extent
 vi, 184 pages
 Contents

 Part ONE. I. Selected Topics in Geometry. 1. The Euler Characteristic and Related Topics  2. Selected Topics in Elementary Differential Geometry  3. The Isoperimetric Inequality and Related Inequalities  4. The Elementary Concept of Area and Volume  Part TWO. Differential Geometry in the Large. Introduction  1. Differential Geometry of Surfaces in the Small  2. Some General Remarks on Closed Surfaces in Differential Geometry  3. The Total Curvature (Curvatura Inteqra) of a Closed Surface with Riemannian Metric and Poincaréʹs Theorem on the Singularities of Fields of Line Elements  4. Hadamardʹs Characterization of the Ovaloids  5. Closed Surfaces with Constant Gauss Curvature (Hilbertʹs Method)
 Generalizations and Problems
 General Remarks on Weinqarten Surfaces  6. General Closed Surfaces of Genus O with Constant Mean Curvature
 Generalizations  7. Simple Closed Surfaces (of Arbitrary Genus) with Constant Mean Curvature
 Generalizations  8. The Congruence Theorem for Ovaloids  9. Singularities of Surfaces with Constant Negative Gauss Curvature
 Isbn
 9783540120049
 Label
 Differential geometry in the large : seminar lectures, New York University, 1946 and Stanford University, 1956
 Title
 Differential geometry in the large
 Title remainder
 seminar lectures, New York University, 1946 and Stanford University, 1956
 Statement of responsibility
 Heinz Hopf ; with a preface by S.S. Chern
 Subject

 Geometry, Differential
 Geometry, Differential
 Geometry, Differential
 Global differential geometry
 Global differential geometry
 Global differential geometry
 Global differential geometry
 Global differential geometry
 Global differential geometry
 Géométrie différentielle
 Géométrie différentielle globale
 Geometry, Differential
 Geometry, Differential
 Geometry, Differential
 Language
 eng
 Cataloging source
 DLC
 http://library.link/vocab/creatorDate
 18941971
 http://library.link/vocab/creatorName
 Hopf, Heinz
 Index
 no index present
 LC call number

 QA3
 QA670
 QA670
 LC item number

 .L28 no. 1000
 .H67 1983
 Literary form
 non fiction
 http://library.link/vocab/relatedWorkOrContributorDate
 19112004
 http://library.link/vocab/relatedWorkOrContributorName
 Chern, ShiingShen
 Series statement
 Lecture notes in mathematics
 Series volume
 1000
 http://library.link/vocab/subjectName

 Geometry, Differential
 Global differential geometry
 Géométrie différentielle
 Géométrie différentielle globale
 Geometry, Differential
 Global differential geometry
 Label
 Differential geometry in the large : seminar lectures, New York University, 1946 and Stanford University, 1956, Heinz Hopf ; with a preface by S.S. Chern
 Bibliography note
 Includes bibliographical references
 Carrier category
 volume
 Carrier category code

 nc
 Carrier MARC source
 rdacarrier
 Content category
 text
 Content type code

 txt
 Content type MARC source
 rdacontent
 Contents
 Part ONE. I. Selected Topics in Geometry. 1. The Euler Characteristic and Related Topics  2. Selected Topics in Elementary Differential Geometry  3. The Isoperimetric Inequality and Related Inequalities  4. The Elementary Concept of Area and Volume  Part TWO. Differential Geometry in the Large. Introduction  1. Differential Geometry of Surfaces in the Small  2. Some General Remarks on Closed Surfaces in Differential Geometry  3. The Total Curvature (Curvatura Inteqra) of a Closed Surface with Riemannian Metric and Poincaréʹs Theorem on the Singularities of Fields of Line Elements  4. Hadamardʹs Characterization of the Ovaloids  5. Closed Surfaces with Constant Gauss Curvature (Hilbertʹs Method)  Generalizations and Problems  General Remarks on Weinqarten Surfaces  6. General Closed Surfaces of Genus O with Constant Mean Curvature  Generalizations  7. Simple Closed Surfaces (of Arbitrary Genus) with Constant Mean Curvature  Generalizations  8. The Congruence Theorem for Ovaloids  9. Singularities of Surfaces with Constant Negative Gauss Curvature
 Dimensions
 25 cm.
 Extent
 vi, 184 pages
 Isbn
 9783540120049
 Lccn
 83010304
 Media category
 unmediated
 Media MARC source
 rdamedia
 Media type code

 n
 Other physical details
 illustrations
 System control number

 (OCoLC)09622060
 (OCoLC)ocm09622060
 Label
 Differential geometry in the large : seminar lectures, New York University, 1946 and Stanford University, 1956, Heinz Hopf ; with a preface by S.S. Chern
 Bibliography note
 Includes bibliographical references
 Carrier category
 volume
 Carrier category code

 nc
 Carrier MARC source
 rdacarrier
 Content category
 text
 Content type code

 txt
 Content type MARC source
 rdacontent
 Contents
 Part ONE. I. Selected Topics in Geometry. 1. The Euler Characteristic and Related Topics  2. Selected Topics in Elementary Differential Geometry  3. The Isoperimetric Inequality and Related Inequalities  4. The Elementary Concept of Area and Volume  Part TWO. Differential Geometry in the Large. Introduction  1. Differential Geometry of Surfaces in the Small  2. Some General Remarks on Closed Surfaces in Differential Geometry  3. The Total Curvature (Curvatura Inteqra) of a Closed Surface with Riemannian Metric and Poincaréʹs Theorem on the Singularities of Fields of Line Elements  4. Hadamardʹs Characterization of the Ovaloids  5. Closed Surfaces with Constant Gauss Curvature (Hilbertʹs Method)  Generalizations and Problems  General Remarks on Weinqarten Surfaces  6. General Closed Surfaces of Genus O with Constant Mean Curvature  Generalizations  7. Simple Closed Surfaces (of Arbitrary Genus) with Constant Mean Curvature  Generalizations  8. The Congruence Theorem for Ovaloids  9. Singularities of Surfaces with Constant Negative Gauss Curvature
 Dimensions
 25 cm.
 Extent
 vi, 184 pages
 Isbn
 9783540120049
 Lccn
 83010304
 Media category
 unmediated
 Media MARC source
 rdamedia
 Media type code

 n
 Other physical details
 illustrations
 System control number

 (OCoLC)09622060
 (OCoLC)ocm09622060
Subject
 Geometry, Differential
 Geometry, Differential
 Geometry, Differential
 Global differential geometry
 Global differential geometry
 Global differential geometry
 Global differential geometry
 Global differential geometry
 Global differential geometry
 Géométrie différentielle
 Géométrie différentielle globale
 Geometry, Differential
 Geometry, Differential
 Geometry, Differential
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