Pages that link to "Item:Q1110165"

The following pages link to Quantum K-theory. I: The Chern character (Q1110165):

Displaying 23 items.

• Pseudodifferential extension and Todd class (Q2437502) (← links)
• Projective Dirac operators, twisted \(K\)-theory, and local index formula (Q2450779) (← links)
• Algebraic supersymmetry: a case study (Q2456761) (← links)
• Super-derivations and associated standard super-potentials (Q2466819) (← links)
• A short survey of noncommutative geometry (Q2738026) (← links)
• Traces of Commutators of Integral Operators – the Aftermath (Q2849465) (← links)
• The noncommutative infinitesimal equivariant index formula (Q2877706) (← links)
• Index theory and noncommutative geometry: a survey (Q3297178) (← links)
• The equivariant index theorem in entire cyclic cohomology (Q3628703) (← links)
• (Q4215415) (← links)
• Universal arrows to forgetful functors from categories of topological algebra (Q4276501) (← links)
• RENORMALIZED TRACES AS A LOOKING GLASS INTO INFINITE-DIMENSIONAL GEOMETRY (Q4460447) (← links)
• TWISTED ENTIRE CYCLIC COHOMOLOGY, J-L-O COCYCLES AND EQUIVARIANT SPECTRAL TRIPLES (Q4818921) (← links)
• Induced QCD from the noncommutative geometry of a supermanifold (Q4873307) (← links)
• The asymptotic Connes–Moscovici characteristic map and the index cocycles (Q5128744) (← links)
• Loop groups and noncommutative geometry (Q5370838) (← links)
• Quillen's work on the foundations of cyclic cohomology (Q5397683) (← links)
• Connes–Chern character for manifolds with boundary and eta cochains (Q5403707) (← links)
• The equivariant Dirac cyclic cocycle (Q5940632) (← links)
• A short proof of the localization formula for the loop space Chern character of spin manifolds (Q6039640) (← links)
• Feynman-Kac formula for perturbations of order \(\leq 1\), and noncommutative geometry (Q6062436) (← links)
• Delocalized eta invariants, cyclic cohomology and higher rho invariants (Q6066220) (← links)
• Index of elliptic operators associated with discrete groups and fixed points (Q6636277) (← links)