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MASLOV-TYPE INDEX THEORYFOR SYMPLECTIC PATHS AND SPECTRAL FLOW(II) 被引量:8
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作者 LONG YIMING ZHU CHAOFENG 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 2000年第1期89-108,共20页
Based on the spectral now and the stratification structures of the symplectic group Sp(2n, c) , the Maslov-type index theory and its generalization, the w-index theory parameterized by all ω on the unit circle, for a... Based on the spectral now and the stratification structures of the symplectic group Sp(2n, c) , the Maslov-type index theory and its generalization, the w-index theory parameterized by all ω on the unit circle, for arbitrary paths in Sp(2n, C) are established. Then the Bott-type iteration formula of the Maslov-type indices for iterated paths in Sp(2n, C) is proved, and the mean index for any path in Sp(2n, C) is defined. Also, the relation among various Maslov-type index theories is studied. 展开更多
关键词 Maslov-type index theory Symplectic path Spectral flow Relative Morse index w-index
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