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- W1617204275 abstract "We consider a homogeneous space X=(X,d,m) of dimension $nu geq 1$ and a local regular Dirichlet form in L^{2}(X,m). We prove that if a Poincar'{e} inequality holds on every pseudo-ball B(x,R) of X, with local characteristic constant c_{0}(x) and c_{1}(r), then a Green's function estimate from above and below is obtained. A Saint-Venant-like principle is recovered in terms of the Energy's decay." @default.
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- W1617204275 date "1997-08-09" @default.
- W1617204275 modified "2023-09-27" @default.
- W1617204275 title "Green's Functions and Energy Decay on Homogeneous Spaces" @default.
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