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We show that this residue can be recovered with the help of heat kernel expansions and explore its relation to Dixmiers trace

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On the heat trace of the magnetic Schrdinger operators on the

ABSTRACT In this paper we study the heat trace of the magnetic Schr\{o}dinger operator \begin{eqnarray*} H_{V}(\va) =\frac{1}{2}y^{2} \

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On the heat trace of schrdinger operators

trace of the heat kernel of the Schroedinger operator {minus}{Delta} + V{element_of} S(R{sup n}), the class of functions with rapid decay at

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Bañuelos, R., Yildirim, S.: Heat trace of non-local operators. J. Lond. Math. Soc. 87 (1), 304–318 (2013) MathSciNet MATH

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Electric trace heat design methods for de-icing and anti-

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Using the representation theory of compact Lie groups and Weyls law for the heat trace, we verify Harish-Chandras formula for $\vol(G)/\vol(T)$

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CONDUCTIVE TRACE DESIGN IN 3-D CIRCUITARCHITECTURES: HEAT TRANSFER ANALYSIS GuidoB.S., Carnegie-Mellon University, 1976M.Eng., Carnegie-Mellon

Noncommutative residue, Dixmier’s trace, and heat trace

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1B). Also, the membrane type 1-matrix metalloproteases MMP14 and MMP2,traces, it appears that much of the initial response to heat shock was

On the heat trace of Schroedinger operators

On the heat trace of Schroedinger operatorsphysicsmathematics, computers, with V element-of S(R), the class of functions with rapid decay at