Notes on Green lines and Kuramochi boundary of a Green space
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چکیده
منابع مشابه
Lecture notes on Green function on a Remannian Manifold
L = ∆g + aI Here a ∈ L∞(M) and ∆gu = −divg(∇u) (Or for simplicity you can choose a ∈ C∞). And we define the kernel Ka (depending on the constant a) of the differential operator L: Ka = KerL ∩W 1,2 0 (M) It is obvious that if the differential operator is coersive, then the Kernel Ka = 0. Definition 1. (Green Function) Define G : M̄×M̄\diag{M̄} → R is a Green function for L with Dirichelet Boundary ...
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ژورنال
عنوان ژورنال: Hiroshima Mathematical Journal
سال: 1964
ISSN: 0018-2079
DOI: 10.32917/hmj/1206139505