Generalized 3G theorem and application to relativistic stable process on non-smooth open sets

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Generalized 3G theorem and application to relativistic stable process on non-smooth open sets

Let G(x, y) and GD(x, y) be the Green functions of rotationally invariant symmetric αstable process in R and in an open set D respectively, where 0 < α < 2. The inequality GD(x, y)GD(y, z)/GD(x, z) ≤ c(G(x, y) + G(y, z)) is a very useful tool in studying (local) Schrödinger operators. When the above inequality is true with c = c(D) ∈ (0,∞), then we say that the 3G theorem holds in D. In this pa...

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Let G(x, y) and GD(x, y) be the Green functions of rotationally invariant symmetric αstable process in R and in an open set D respectively, where 0 < α < 2. The inequality GD(x, y)GD(y, z)/GD(x, z) ≤ c(G(x, y) + G(y, z)) is a very useful tool in studying (local) Schrödinger operators. When the above inequality is true with c = c(D) ∈ (0,∞), then we say that the 3G theorem holds in D. In this pa...

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ژورنال

عنوان ژورنال: Journal of Functional Analysis

سال: 2007

ISSN: 0022-1236

DOI: 10.1016/j.jfa.2007.02.001