The Resource Introduction to the h-principle, Y. Eliashberg, N. Mishachev

Introduction to the h-principle, Y. Eliashberg, N. Mishachev

Label
Introduction to the h-principle
Title
Introduction to the h-principle
Statement of responsibility
Y. Eliashberg, N. Mishachev
Creator
Contributor
Subject
Language
eng
Member of
Cataloging source
DLC
http://library.link/vocab/creatorDate
1946-
http://library.link/vocab/creatorName
Eliashberg, Y.
Illustrations
illustrations
Index
index present
LC call number
QA641
LC item number
.E62 2002
Literary form
non fiction
Nature of contents
bibliography
http://library.link/vocab/relatedWorkOrContributorDate
1952-
http://library.link/vocab/relatedWorkOrContributorName
Mishachev, N.
http://library.link/vocab/subjectName
  • Geometry, Differential
  • Differentiable manifolds
  • Differential equations
  • Géométrie différentielle
  • Variétés différentiables
  • Équations différentielles
  • Differentiable manifolds
  • Differential equations
  • Geometry, Differential
  • Differentiaalmeetkunde
  • h-Principe
  • Variété différentiable
  • Solution numérique
  • Équation différentielle partielle
Label
Introduction to the h-principle, Y. Eliashberg, N. Mishachev
Instantiates
Publication
Bibliography note
Includes bibliographical references (p. 199-202) and index
Carrier category
volume
Carrier category code
  • nc
Carrier MARC source
rdacarrier
Content category
text
Content type code
  • txt
Content type MARC source
rdacontent
Contents
Pt. 1. Holonomic Approximation -- Ch. 1. Jets and Holonomy -- Ch. 2. Thom Transversality Theorem -- Ch. 3. Holonomic Approximation -- Ch. 4. Applications -- Pt. 2. Differential Relations and Gromov's h-Principle -- Ch. 5. Differential Relations -- Ch. 6. Homotopy Principle -- Ch. 7. Open Diff V-Invariant Differential Relations -- Ch. 8. Applications to Closed Manifolds -- Pt. 3. The Homotopy Principle in Symplectic Geometry -- Ch. 9. Symplectic and Contact Basics -- Ch. 10. Symplectic and Contact Structures on Open Manifolds -- Ch. 11. Symplectic and Contact Structures on Closed Manifolds -- Ch. 12. Embeddings into Symplectic and Contact Manifolds -- Ch. 13. Microflexibility and Holonomic R-Approximation -- Ch. 14. First Applications of Microflexibility -- Ch. 15. Microflexible [actual symbol not reproducible]-Invariant Differential Relations -- Ch. 16. Further Applications to Symplectic Geometry -- Pt. 4. Convex Integration -- Ch. 17. One-Dimensional Convex Integration -- Ch. 18. Homotopy Principle for Ample Differential Relations -- Ch. 19. Directed Immersions and Embeddings -- Ch. 20. First Order Linear Differential Operators -- Ch. 21. Nash-Kuiper Theorem
Dimensions
26 cm.
Extent
xvii, 206 pages
Isbn
9780821832271
Isbn Type
(pbk. : alk. paper)
Lccn
2002019347
Media category
unmediated
Media MARC source
rdamedia
Media type code
  • n
Other control number
9780821832271
Other physical details
illustrations
System control number
  • (OCoLC)49312496
  • (OCoLC)ocm49312496
Label
Introduction to the h-principle, Y. Eliashberg, N. Mishachev
Publication
Bibliography note
Includes bibliographical references (p. 199-202) and index
Carrier category
volume
Carrier category code
  • nc
Carrier MARC source
rdacarrier
Content category
text
Content type code
  • txt
Content type MARC source
rdacontent
Contents
Pt. 1. Holonomic Approximation -- Ch. 1. Jets and Holonomy -- Ch. 2. Thom Transversality Theorem -- Ch. 3. Holonomic Approximation -- Ch. 4. Applications -- Pt. 2. Differential Relations and Gromov's h-Principle -- Ch. 5. Differential Relations -- Ch. 6. Homotopy Principle -- Ch. 7. Open Diff V-Invariant Differential Relations -- Ch. 8. Applications to Closed Manifolds -- Pt. 3. The Homotopy Principle in Symplectic Geometry -- Ch. 9. Symplectic and Contact Basics -- Ch. 10. Symplectic and Contact Structures on Open Manifolds -- Ch. 11. Symplectic and Contact Structures on Closed Manifolds -- Ch. 12. Embeddings into Symplectic and Contact Manifolds -- Ch. 13. Microflexibility and Holonomic R-Approximation -- Ch. 14. First Applications of Microflexibility -- Ch. 15. Microflexible [actual symbol not reproducible]-Invariant Differential Relations -- Ch. 16. Further Applications to Symplectic Geometry -- Pt. 4. Convex Integration -- Ch. 17. One-Dimensional Convex Integration -- Ch. 18. Homotopy Principle for Ample Differential Relations -- Ch. 19. Directed Immersions and Embeddings -- Ch. 20. First Order Linear Differential Operators -- Ch. 21. Nash-Kuiper Theorem
Dimensions
26 cm.
Extent
xvii, 206 pages
Isbn
9780821832271
Isbn Type
(pbk. : alk. paper)
Lccn
2002019347
Media category
unmediated
Media MARC source
rdamedia
Media type code
  • n
Other control number
9780821832271
Other physical details
illustrations
System control number
  • (OCoLC)49312496
  • (OCoLC)ocm49312496

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