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- W2034503829 abstract "in the upper half space . The operator is the Laplace-Beltrami operator with respect to the Riemannian metric . In case k = n — 1 the Riemannian metric is the hyperbolic distance of Poincaré upper half space. The proposed functions are connected to the axially symmetric potentials studied notably by Weinstein, Huber and Leutwiler. We present the fundamental solution in case n is even using the hyperbolic metric. The main tool is the transformation of k-hyperbolic harmonic functions to eigenfunctions of the hyperbolic Laplace operator." @default.
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- W2034503829 date "2015-04-13" @default.
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- W2034503829 title "Fundamental solution of k-hyperbolic harmonic functions in odd spaces" @default.
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