A locally conformally symplectic (LCS) form is an almost symplectic form ω such that a closed one-form θ exists with dω=θ∧ω. We present a version of the well-known result of Darboux and Weinstein in the LCS setting and give an application concerning Lagrangian submanifolds.
Otiman, A.I., Stanciu, M. (2017). Darboux–Weinstein theorem for locally conformally symplectic manifolds. JOURNAL OF GEOMETRY AND PHYSICS, 111, 1-5 [10.1016/j.geomphys.2016.10.006].
Darboux–Weinstein theorem for locally conformally symplectic manifolds
OTIMAN, ALEXANDRA IULIA;
2017-01-01
Abstract
A locally conformally symplectic (LCS) form is an almost symplectic form ω such that a closed one-form θ exists with dω=θ∧ω. We present a version of the well-known result of Darboux and Weinstein in the LCS setting and give an application concerning Lagrangian submanifolds.File in questo prodotto:
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