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Title of Journal: Math Ann

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Abbravation: Mathematische Annalen

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Springer Berlin Heidelberg

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DOI

10.1016/0006-291x(65)90143-9

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1432-1807

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Estimates of the Green function for Xelliptic ope

Authors: Francesco Uguzzoni
Publish Date: 2014/07/15
Volume: 361, Issue: 1-2, Pages: 169-190
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Abstract

In this note we establish twosided pointwise estimates near the pole of the Green function for Xelliptic operators in divergence form enjoying the doubling condition and the Poincaré inequality As a step towards this result we also prove a nonhomogeneous Harnack inequality some representation formulas and a result on approximation by regular domains

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  2. The NSLUC property and Klee envelope
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  8. Strichartz estimates via the Schrödinger maximal operator
  9. Examples of relative deformation spaces that are not locally connected
  10. Polynomial approximation of Berkovich spaces and definable types
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  18. The Bergman metric on complete Kähler manifolds
  19. Conformal dimension via subcomplexes for small cancellation and random groups
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  28. Isomonodromic deformations of logarithmic connections and stability
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