The analysis of elliptic families. II. Dirac operators, eta invariants, and the holonomy theorem¶
Bismut, J. M. (1986). The analysis of elliptic families. II. Dirac operators, eta invariants, and the holonomy theorem.
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Domain-specific¶
- Quillen metric
- … A canonical instance directly demonstrates that the elliptic family, determinant-line convention, L2 metric, spectral zeta regularization, zero-mode exclusion, and normalization are explicit. to An applied instance preserves the same invariant under a changed notation, scale, implementation, or empirical setting..
This sourceII. Dirac operators, eta invariants, and the holonomy theorem. Communications in mathematical physics, 107(1), pp.103-163.
- … A canonical instance directly demonstrates that the elliptic family, determinant-line convention, L2 metric, spectral zeta regularization, zero-mode exclusion, and normalization are explicit. to An applied instance preserves the same invariant under a changed notation, scale, implementation, or empirical setting..
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