2002
DOI: 10.4064/ap78-1-4
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Width asymptotics for a pair of Reinhardt domains

Abstract: Abstract. For complete Reinhardt pairs "compact set -domain" K ⊂ D in C n , we prove Zahariuta's conjecture about the exact asymptotics

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Cited by 10 publications
(12 citation statements)
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“…for some J with #J > n. Then, by Lemma 3, (1) i | α for some z (0) and z (1) such that u(z (0) ) = 0 and u(z (1) ) = 1. Hence, by what is proved above, there is j 0 ∈ J such that…”
Section: And the Function γ(θ ζ) Is Continuous In θ On The Compact Smentioning
confidence: 99%
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“…for some J with #J > n. Then, by Lemma 3, (1) i | α for some z (0) and z (1) such that u(z (0) ) = 0 and u(z (1) ) = 1. Hence, by what is proved above, there is j 0 ∈ J such that…”
Section: And the Function γ(θ ζ) Is Continuous In θ On The Compact Smentioning
confidence: 99%
“…and G is relatively compact in U. The quadruple [U, f ; r (0) , r (1) ] is called the frame of the pair (L, G); to stress that the polyhedral pair is generated by m analytic functions we will speak about m-polyhedral pairs or m-frames.…”
Section: ω(Z) = ω(D K; Z) = Limmentioning
confidence: 99%
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