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- W2162583072 abstract "We define a local Riemann-Roch number for an open symplectic manifold when a completely integrable system without Bohr-Sommerfeld fiber is provided on its end. In particular when a structure of a singular Lagrangian fibration is given on a closed sym- plectic manifold, its Riemann-Roch number is described as the sum of the number of nonsingular Bohr-Sommerfeld fibers and a contribution of the singular fibers. A key step of the proof is formally explained as av ersion of Witten's deformation applied to a Hilbert bundle." @default.
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- W2162583072 date "2010-07-20" @default.
- W2162583072 modified "2023-09-27" @default.
- W2162583072 title "Torus Fibrations and Localization of Index I - Polarization and Acyclic Fibrations" @default.
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