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- catalog contributor b12554928.
- catalog contributor b12554929.
- catalog created "c2002.".
- catalog date "2002".
- catalog date "c2002.".
- catalog dateCopyrighted "c2002.".
- catalog description "Includes bibliographical references (p. 199-202) and index.".
- catalog description "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.".
- catalog extent "xvii, 206 p. :".
- catalog identifier "0821832271 (alk. paper)".
- catalog isPartOf "Graduate studies in mathematics, 1065-7339 ; v 48".
- catalog issued "2002".
- catalog issued "c2002.".
- catalog language "eng".
- catalog publisher "Providence, R.I. : American Mathematical Society,".
- catalog subject "516.3/6 21".
- catalog subject "Differentiable manifolds.".
- catalog subject "Differential equations Numerical solutions.".
- catalog subject "Geometry, Differential.".
- catalog subject "QA641 .E62 2002".
- catalog tableOfContents "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.".
- catalog title "Introduction to the h-Principle / Y. Eliashberg and N. Mishachev.".
- catalog type "text".