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On a generalization of Laplace integrals
Published online by Cambridge University Press: 22 January 2016
Extract
Let Rn be the Euclidean space of dimension n ≧ 1 with the standard inner product and the norm be the unit sphere {x ∈ Rn; |x| = 1} and dωn-1 be the volume element of Sn-1 such that Sn-1 gets the volume 1. Let Ω be an open set of Rn containing Sn-1 and let f: Ω → Rm be a smooth map.
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- Copyright © Editorial Board of Nagoya Mathematical Journal 1983
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