Gauge theory for spectral triples and the unbounded Kasparov product (Q283234)

The paper studies fiber bundles whose base is a commutative spectral triple while a fiber being an arbitrary spectral triple. The authors adapt an unbounded Kasparov's \(KK\)-theory to the context of such fiber bundles. A series of helpful examples is considered throughout the paper. A draft of the paper is available at \url{arXiv:1306.1951}.