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Logarithmically convex set
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A Reinhardt domain D is called logarithmically convex if the image of the set D∗={z=(z1,⋯,zn)∈D/z1⋯zn≠0} under the mapping λ:z→λ(z)=(ln(|z1|),⋯,ln(|zn|)) is a convex set in the real space Rn.