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Off-diagonal coefficients of the DeWitt-Schwinger and Hadamard representations of the Feynman propagator

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arxiv gr-qc/0511115 v3 pith:GC52ZVXB submitted 2005-11-21 gr-qc hep-thmath-phmath.MP

classification gr-qchep-thmath-phmath.MP
keywords hadamardcoefficientsconnectiontheorydewitt-schwingerfeynmanfieldgravitational
verification ladder T0 review T1 audit T2 compute T3 formal
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Having in mind applications to gravitational wave theory (in connection with the radiation reaction problem), stochastic semiclassical gravity (in connection with the regularization of the noise kernel) and quantum field theory in higher-dimensional curved spacetime (in connection with the Hadamard regularization of the stress-energy tensor), we improve the DeWitt-Schwinger and Hadamard representations of the Feynman propagator of a massive scalar field theory defined on an arbitrary gravitational background by deriving higher-order terms for the covariant Taylor series expansions of the geometrical coefficients -- i.e., the DeWitt and Hadamard coefficients -- that define them.

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Cited by 4 Pith papers

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  3. Delay-Independent Stability of Nonlinear Delay Differential Equations via Isospectral Reduction

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    Claims a delay-independent global exponential stability criterion for a broad class of nonlinear nonautonomous delay differential equations using isospectral reduction of an associated sequence of matrices.

  4. Heat Kernel Methods for Multiloop Calculations in Curved Spacetime: Nonzero Spin

    hep-th 2025-06 reject novelty 5.0 of 10

    This paper presents a master formula and the off-diagonal heat kernel expansion (eq. 4.10) that generalize the authors' scalar curved-spacetime multiloop formalism to nonzero-spin fields in general gauge and gravitati...

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