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- W90091788 abstract "This paper deals with the link between the signature of 4-mani- folds and the ternary Maslov index in symplectic geometry. We give a proof of a theorem by C. T. C. Wall, which generalizes Novikov's classical additivity theorem. This theorem was formulated and proved by Wall before the appearance of the Maslov index in symplectic geometry. We can now formulate it in a slightly different way. We show how this theorem allows us to compute the signature of a closed oriented manifold using a Morse function. We also give a proof of a theorem by W. Meyer about the signature of fibre bundles over surfaces. Finally, we include a geometric definition of Maslov's index, due to Arnold." @default.
- W90091788 created "2016-06-24" @default.
- W90091788 creator A5049673756 @default.
- W90091788 date "2005-01-01" @default.
- W90091788 modified "2023-09-27" @default.
- W90091788 title "INDICE DE MASLOV ET TH ´ EOR ` EME DE NOVIKOV-WALL" @default.
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