The heat kernel Lefschetz fixed point formula for the spin-c dirac operator

From MaRDI portal
Publication:1904823

zbMath0858.58045MaRDI QIDQ1904823

J. J. Duistermaat

Publication date: 14 January 1996

Published in: Progress in Nonlinear Differential Equations and Their Applications (Search for Journal in Brave)




Related Items (24)

Spinc-quantization and the K-multiplicities of the discrete seriesAn orbifold relative index theoremQuantisation commutes with reduction at discrete series representations of semisimple groupsThe Yamabe invariants of orbifolds and cylindrical manifolds, and L[2-harmonic spinors] ⋮ Coherent states in geometric quantizationTopology of symplectic torus actions with symplectic orbitsOn the geometry and quantization of symplectic Howe pairsA fixed point formula for the index of multi-centered \( \mathcal{N} = 2 \) black holesSymplectic torus actions with coisotropic principal orbitsOn the index theorem for symplectic orbifolds.Toeplitz operators and Hamiltonian torus actionsLocalization of the Riemann-Roch characterFormal geometric quantization. III: Functoriality in the \(\mathrm{spin}^c\) settingEquivariant Lefschetz number of differential operatorsThe index formula for the moduli of \(G\)-bundles on a curveQuantization commutes with singular reduction: Cotangent bundles of compact Lie groupsDirac operators on non-compact orbifoldsGeometric quantization and families of inner productsQuantization of presymplectic manifolds and circle actionsFormal geometric quantizationSymplectic surgery and the Spin\(^c\)-Dirac operatorSpinc, Mpc and Symplectic Dirac OperatorsMomentum maps and reduction in algebraic geometryA remark on almost complex quantization in symplectic fibrations






This page was built for publication: The heat kernel Lefschetz fixed point formula for the spin-c dirac operator