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85034288235
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The iteration formula of the Maslov-type index theory with applications to nonlinear Hamiltonian systems
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D. DONG, Y. LONG, The iteration formula of the Maslov-type index theory with applications to nonlinear Hamiltonian systems, Research Report. Nankai Inst. of Math. (1993). ICTP. Report. No. IC/94/318. (1994). To appear in Trans. Amer. Math. Soc.
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Maslov-type index, degenerate critical points, and asymptotically linear Hamiltonian systems
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Chinese edition
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Y. LONG, Maslov-type index, degenerate critical points, and asymptotically linear Hamiltonian systems, Science in China (Scientia Sinica). Series A. 7., 673-682 (1990). (Chinese edition), 33, 1409-1419 (1990). (English edition).
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Y. LONG, Maslov-type index, degenerate critical points, and asymptotically linear Hamiltonian systems, Science in China (Scientia Sinica). Series A. 7., 673-682 (1990). (Chinese edition), 33, 1409-1419 (1990). (English edition).
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The structure of the singular symplectic matrix set
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Y. LONG, The structure of the singular symplectic matrix set, Science in China (Scientia Sinica). Series A. 5., 457-465 (1991). (Chinese edition), 34, 897-907 (1991). (English edition).
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Y. LONG, The structure of the singular symplectic matrix set, Science in China (Scientia Sinica). Series A. 5., 457-465 (1991). (Chinese edition), 34, 897-907 (1991). (English edition).
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Maslov-type index theory and asymptotically linear Hamiltonian systems
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Y. LONG, Maslov-type index theory and asymptotically linear Hamiltonian systems. In Dyna. Syst. and Rel. Topics. K. Shiraiwa ed. World Sci., 333-341 (1991).
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Morse theory for forced oscillations of asymptotically linear Hamiltonian systems
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Y. LONG, E. ZEHNDER, Morse theory for forced oscillations of asymptotically linear Hamiltonian systems, in Stoc. Proc. Phys. and Geom., S. Albeverio et al. ed., World Sci., 528-563 (1990).
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Morse theory for periodic solutions of Hamiltonian systems and the Maslov index
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D. SALAMON, E. ZEHENDER, Morse theory for periodic solutions of Hamiltonian systems and the Maslov index, Comm. Pure and Appl. Math. 45, 1303-1360 (1992).
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