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기하학수리물리연구단
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Symplectic Topology and Floer Homology: Volume 2, Floer Homology and its Applications

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dc.contributor.authorOh , Yong Geun-
dc.date.accessioned2020-12-16T09:25:50Z-
dc.date.accessioned2020-12-16T09:25:50Z-
dc.date.available2020-12-16T09:25:50Z-
dc.date.available2020-12-16T09:25:50Z-
dc.date.issued2015-08-
dc.identifier.isbn9781107109674-
dc.identifier.urihttps://pr.ibs.re.kr/handle/8788114/7435-
dc.format.extent1-472-
dc.languageENG-
dc.publisherCambridge University Press-
dc.titleSymplectic Topology and Floer Homology: Volume 2, Floer Homology and its Applications-
dc.typeBook-
dc.type.rimsBOOK-
dc.identifier.rimsid263-
dc.description.tableOfContentsPreface Part III. Lagrangian Intersection Floer Homology: 12. Floer homology on cotangent bundles 13. Off-shell framework of Floer complex with bubbles 14. On-shell analysis of Floer moduli spaces 15. Off-shell analysis of the Floer moduli space 16. Floer homology of monotone Lagrangian submanifolds 17. Applications to symplectic topology Part IV. Hamiltonian Fixed Point Floer Homology: 18. Action functional and Conley–Zehnder index 19. Hamiltonian Floer homology 20. Pants product and quantum cohomology 21. Spectral invariants: construction 22. Spectral invariants: applications Appendix A. The Weitzenböck formula for vector valued forms Appendix B. Three-interval method of exponential estimates Appendix C. Maslov index, Conley–Zehnder index and index formula References Index.-
dc.description.tableOfContentsPreface Part III. Lagrangian Intersection Floer Homology: 12. Floer homology on cotangent bundles 13. Off-shell framework of Floer complex with bubbles 14. On-shell analysis of Floer moduli spaces 15. Off-shell analysis of the Floer moduli space 16. Floer homology of monotone Lagrangian submanifolds 17. Applications to symplectic topology Part IV. Hamiltonian Fixed Point Floer Homology: 18. Action functional and Conley–Zehnder index 19. Hamiltonian Floer homology 20. Pants product and quantum cohomology 21. Spectral invariants: construction 22. Spectral invariants: applications Appendix A. The Weitzenböck formula for vector valued forms Appendix B. Three-interval method of exponential estimates Appendix C. Maslov index, Conley–Zehnder index and index formula References Index.-
dc.contributor.affiliatedAuthorOh , Yong Geun-
dc.identifier.bibliographicCitationNew Mathematical Monographs, 29, Cambridge University Press, 1-472 p-
dc.relation.isPartOfSeriesNew Mathematical Monographs, 29-
dc.citation.startPage1-
dc.citation.endPage472-
dc.type.docType저서-
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Center for Geometry and Physics(기하학 수리물리 연구단) > 2. Books & Book Chapters (저역서)
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