1 |
Y. Oh and S. M¨uller, The group of Hamiltonian homeomorphisms and -symplectic topology, to appear in J. Symplectic Geom., math.SG/0402210v4
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2 |
Y. Oh, Locality of continuous Hamiltonian flows and Lagrangian intersections with the conormal of open subsets, preprint, math.SG/0612795
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3 |
Y. Oh, The group of Hamiltonian homeomorphisms and topological Hamiltonian flows, preprint, math.SG/0601200
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4 |
L. Polterovich, Symplectic displacement energy for Lagrangian submanifolds, Ergodic Theory Dynam. Systems 13 (1993), no. 2, 357-367
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5 |
L. Polterovich, The Geometry of the Group of Symplectic Diffeomorphisms, Lectures in Mathematics ETH Zurich. Birkhauser Verlag, Basel, 2001
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6 |
C. Viterbo, On the uniqueness of generating Hamiltonian for continuous limits of Hamiltonians flows, Int. Math. Res. Not. 2006, Art. ID 34028, 9 pp; Erratum to: "On the uniqueness of generating Hamiltonian for continuous limits of Hamiltonians flows", Int. Math. Res. Not. 2006, Art. ID 38784, 4 pp
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7 |
H. Hofer, On the topological properties of symplectic maps, Proc. Roy. Soc. Edinburgh Sect. A 115 (1990), no. 1-2, 25-38
DOI
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8 |
F. Lalonde and D. McDuff, The geometry of symplectic energy, Ann. of Math. (2) 141 (1995), no. 2, 349-371
DOI
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9 |
Y. Oh, Chain level Floer theory and Hofer's geometry of the Hamiltonian diffeomorphism group, Asian J. Math. 6 (2002), no. 4, 579-624; Erratum to: "Chain level Floer theory and Hofer's geometry of the Hamiltonian diffeomorphism group", Asian J. Math. 7 (2003), no. 3, 447-448
DOI
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10 |
Y. Oh, Uniqueness of L(1,)-Hamiltonians and almost-every-moment Lagrangian disjunction, unpublished, math.SG/0612831
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