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- W2022750500 abstract "We present an analysis of constrained systems in phase space using techniques of homological algebra. This analysis, which relies to the works of D. McMullan and M. Henneaux gives an interpretation of the recipes of E.S. Fradkin and G.A. Vilkovisky for the quantization of systems with constraints. From a mathematical point of view the key notions used are the notions of Koszul complexes, spectral sequences and symplectic graded manifolds." @default.
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- W2022750500 title "Systèmes dynamiques contraints : l'approche homologique" @default.
- W2022750500 doi "https://doi.org/10.5802/aif.1110" @default.
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