The Bismut-Zhang embedding formula of APS reduced eta invariants: a simple and intrinsic geometrical proof
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Publication:6621306
DOI10.1090/proc/16987MaRDI QIDQ6621306
Publication date: 18 October 2024
Published in: Proceedings of the American Mathematical Society (Search for Journal in Brave)
Characteristic classes and numbers in differential topology (57R20) Index theory and related fixed-point theorems on manifolds (58J20) Embeddings in differential topology (57R40) Eta-invariants, Chern-Simons invariants (58J28) Riemann-Roch theorems, Chern characters (19L10) Twisted (K)-theory; differential (K)-theory (19L50) Homology and homotopy of topological groups and related structures (57Txx)
Cites Work
- Unnamed Item
- Unnamed Item
- The flat Grothendieck-Riemann-Roch theorem without adiabatic techniques
- Equivariant geometric K-homology for compact Lie group actions
- On the equivalence of geometric and analytic \(K\)-homology
- An index theorem in differential \(K\)-theory
- Superconnections and the Chern character
- A mod \(k\) index theorem
- Real embeddings and eta invariants
- \(K\)-homology and Fredholm operators. I: Dirac operators
- \(\eta\)-invariant and Chern-Simons current
- Equivariant eta forms and equivariant differential \(K\)-theory
- Real embedding and equivariant eta forms
- Analytic Pontryagin duality
- Real embeddings, \(\eta\)-invariant and Chern-Simons current
- The index of elliptic operators. I
- Differential K-Theory: A Survey
- Smooth K-Theory
- Index theory, eta forms, and Deligne cohomology
- η-Invariants and Their Adiabatic Limits
- Spectral asymmetry and Riemannian Geometry. I
- A Note on Equivariant Eta Invariants
- Connes–Chern character for manifolds with boundary and eta cochains
- A condensed proof of the differential Grothendieck–Riemann–Roch theorem
- Riemann-Roch theorems for differentiable manifolds
- Eta invariants and complex immersions
- Real embeddings and the Atiyah-Patodi-Singer index theorem for Dirac operators
- Bismut–Cheeger Eta Form and Higher Spectral Flow
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