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- W2767488583 abstract "Assume that $M$ is a smooth manifold with a symplectic structure $omega$. Then Weyl manifolds on the symplectic manifold $M$ are Weyl algebra bundles endowed with suitable transition functions. From the geometrical point of view, Weyl manifolds can be regarded as geometrizations of star products attached to $(M,omega)$. In the present paper, we are concerned with the automorphisms of the Weyl manifold corresponding to Poincar'e-Cartan class ($c_0$ is a $check{rm C}$ech cocycle corresponding to the symplectic structure $omega$.) $[c_0+sum_{ell=1}^infty c_{ell} nu^{2ell}]in check{H}^2 (M)[[nu^2]]$. We also construct modified contact Weyl diffeomorphisms." @default.
- W2767488583 created "2017-11-17" @default.
- W2767488583 creator A5036356425 @default.
- W2767488583 date "2017-11-09" @default.
- W2767488583 modified "2023-10-18" @default.
- W2767488583 title "Automorphisms of the Weyl manifold" @default.
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- W2767488583 doi "https://doi.org/10.48550/arxiv.1711.03664" @default.
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