Maslov, Chern-Weil and mean curvature

DOI10.1016/j.geomphys.2018.09.009zbMath1404.53103arXiv1711.07928OpenAlexW2962713599WikidataQ129163811 ScholiaQ129163811MaRDI QIDQ1757066

Tommaso Pacini

Publication date: 28 December 2018

Published in: Journal of Geometry and Physics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1711.07928

zbMATH Keywords

mean curvatureMaslov indextotally real submanifoldChern-Weil theory

Mathematics Subject Classification ID

Lagrangian submanifolds; Maslov index (53D12)

Related Items (5)

Invariance of immersed Floer cohomology under Maslov flows ⋮ Floer cohomology and flips ⋮ Free-boundary problems for holomorphic curves in the 6-sphere ⋮ Symplectic structure for general relativity and Einstein–Brillouin–Keller quantization ⋮ From minimal Lagrangian to \(J\)-minimal submanifolds: persistence and uniqueness

Cites Work

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• Chern-Weil Maslov index and its orbifold analogue
• Maslov form and \(J\)-volume of totally real immersions.
• A note on mean curvature, Maslov class and symplectic area of Lagrangian immersions
• Mean curvature flow of monotone Lagrangian submanifolds
• Sur la géométrie des sous-fibrés et des feuilletages lagrangiens

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