Heat trace asymptotics with singular weight functions. II (Q645287)

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Heat trace asymptotics with singular weight functions. II
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    Heat trace asymptotics with singular weight functions. II (English)
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    14 November 2011
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    The authors study the weighted heat trace asymptotics of an operator of Laplace type with mixed boundary conditions where the weight function exhibits radial blowup. Formulas are given for the first three boundary terms in the expansion in terms of geometrical data. For part I of this paper see the paper [the authors and \textit{R.T. Seeley}, Commun. Anal. Geom. 17, No. 3, 529--563 (2009; Zbl 1237.58028)].
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    Dirichlet boundary conditions
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    heat trace asymptotics
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    mixed boundary conditions
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    Neumann boundary conditions
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    operator of Laplace type
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    Robin boundary conditions
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    singular weight function
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    Weyl asymptotics
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