In mathematics, a Lagrangian foliation or polarization is a foliation of a symplectic manifold, whose leaves are Lagrangian submanifolds. It is one of the steps involved in the geometric quantization of a square-integrable functions on a symplectic manifold.
References
- Kenji FUKAYA, Floer homology of Lagrangian Foliation and Noncommutative Mirror Symmetry, (2000)
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In mathematics, a Lagrangian foliation or polarization is a foliation of a symplectic manifold, whose leaves are Lagrangian submanifolds. It is one of the steps involved in the geometric quantization of a square-integrable functions on a symplectic manifold.
References
- Kenji FUKAYA, Floer homology of Lagrangian Foliation and Noncommutative Mirror Symmetry, (2000)
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| This topology-related article is a stub. You can help Wikipedia by expanding it. |