Self-adjoint elliptic operators and manifold decompositions Part II: Spectral flow and Maslov index

DOI<link itemprop=identifier href="https://doi.org/10.1002/(SICI)1097-0312(199609)49:9<869::AID-CPA1>3.0.CO;2-5" /><869::AID-CPA1>3.0.CO;2-5 10.1002/(SICI)1097-0312(199609)49:9<869::AID-CPA1>3.0.CO;2-5zbMath0871.58081OpenAlexW2114891732MaRDI QIDQ4893801

Edward Y. Miller, Ronnie Lee, Sylvain E. Cappell

Publication date: 7 November 1996

Full work available at URL: https://doi.org/10.1002/(sici)1097-0312(199609)49:9<869::aid-cpa1>3.0.co;2-5

zbMATH Keywords

spectral flowMaslov indexanalytic invariantsself-adjoint elliptic operatorsjumping Lagrangianssplitting submanifold

Mathematics Subject Classification ID

Spectral problems; spectral geometry; scattering theory on manifolds (58J50)

Related Items (9)

The Maslov index in weak symplectic functional analysis ⋮ On a product formula for the Conley-Zehnder index of symplectic paths and its applications ⋮ The Maslov Index in Symplectic Banach Spaces ⋮ Perturbation of sectorial projections of elliptic pseudo-differential operators ⋮ General spectral flow formula for fixed maximal domain ⋮ Self-adjoint elliptic operators and manifold decompositions Part III: Determinant line bundles and Lagrangian intersection ⋮ THE GEOMETRIC TRIANGLE FOR 3-DIMENSIONAL SEIBERG–WITTEN MONOPOLES ⋮ Multi-dimensional Morse Index Theorems and a symplectic view of elliptic boundary value problems ⋮ On the monopole Lefschetz number of finite-order diffeomorphisms

This page was built for publication: Self-adjoint elliptic operators and manifold decompositions Part II: Spectral flow and Maslov index