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arxiv: math/9804115 · v1 · submitted 1998-04-23 · 🧮 math.SP · hep-th· math.DG

Asymptotics of the Heat Kernel on Rank 1 Locally Symmetric Spaces

classification 🧮 math.SP hep-thmath.DG
keywords heatkernellocallyranksymmetricactingassociatedasymptotic
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We consider the heat kernel (and the zeta function) associated with Laplace type operators acting on a general irreducible rank 1 locally symmetric space X. The set of Minakshisundaram- Pleijel coefficients {A_k(X)}_{k=0}^{\infty} in the short-time asymptotic expansion of the heat kernel is calculated explicitly.

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