Zeta functions of elliptic cone operators
. This paper is an overview of aspects of the singularities of the zeta function, equivalently, of the small time asymptotics of the trace of the heat semigroup, of elliptic cone operators.
Gerardo A Mendoza
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Remarks on nonlocal trace expansion coefficients
Dedicated to Krzysztof P. Wojciechowski on his 50th birthday In a recent work, Paycha and Scott establish formulas for all the Laurent coe-cients of Tr(APs) at the possible poles. In particular, they show a formula for the zero'th coecient at s = 0,
Gerd Grubb, Grubb, Gerd
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On the Evolution of Regularized Dirac-Harmonic Maps from Closed Surfaces. [PDF]
Branding V.
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The Heat Asymptotics on Filtered Manifolds. [PDF]
Dave S, Haller S.
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Gradient estimates and Liouville-type theorems for a weighted nonlinear elliptic equation. [PDF]
Ma B, Dong Y.
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A Polyakov Formula for Sectors. [PDF]
Aldana CL, Rowlett J.
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JKO schemes with general transport costs. [PDF]
Rankin C, Wong TL.
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Weighted Aronson-Bénilan estimates and Harnack inequalities for slow diffusion equations with a nonlinear forcing term. [PDF]
Taheri A, Vahidifar V.
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The nonlinear fast diffusion equation on smooth metric measure spaces: Hamilton-Souplet-Zhang estimates and a Ricci-Perelman super flow. [PDF]
Taheri A, Vahidifar V.
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The nonlinear porous medium equation for the <i>f</i>-Laplacian: Hamilton-Souplet-Zhang type gradient estimates and implications. [PDF]
Taheri A, Vahidifar V.
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