L^2 rho form for normal coverings of fibre bundles

Mathematics – Geometric Topology

Scientific paper

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21 pages, revised version

Scientific paper

10.1142/S0129167X11007161

We define the secondary invariants L^2- eta and -rho forms for families of generalized Dirac operators on normal coverings of fibre bundles. On the covering family we assume transversally smooth spectral projections, and Novikov--Shubin invariants bigger than 3(dim B+1) to treat the large time asymptotic for general operators. In the particular case of a bundle of spin manifolds, we study the L^2- rho class in relation to the space of positive scalar curvature vertical metrics.

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