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- W2050491640 abstract "The heat kernel and its derivatives of a vector Laplacian on the sections of a bundle over a compact Riemannian manifold are expressed as products of the scalar heat kernel of the manifold and path integrals over the Brownian bridge. The small-time asymptotics of these integrals are computed." @default.
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- W2050491640 title "Path integral formulae for heat kernels and their derivatives" @default.
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