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arxiv: 1403.3179 · v3 · pith:JXPRD7VVnew · submitted 2014-03-13 · 🧮 math.CV · math.DS

A local expression of the Diederich--Fornaess exponent and the exponent of conformal harmonic measures

classification 🧮 math.CV math.DS
keywords exponentdiederich--fornaessexpressioncomplementsconformalharmoniclocalmeasures
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A local expression of the Diederich--Fornaess exponent of complements of Levi-flat real hypersurfaces is exhibited. This expression describes the correspondence between pseudoconvexity of their complements and positivity of their normal bundles, which was suggested in a work of Brunella, in a quantitative way. As an application, a connection between the Diederich--Fornaess exponent and the exponent of conformal harmonic measures is discussed.

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