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- W1986177568 abstract "Let α be an algebraic integer of degree n > 1 with conjugates α = α1, α2,…, αn. Let D(α) denote the diameter of the circumcircle of {α1, α2,…, αn} and diam(α) = maxi, j|αi − αj|. Favard showed in 1930 that diam(α) ≥ √32. Assuming that α belongs to a J-field, the author determines all such α for which D(α) < 4 cos (π9) − 1. Hence, he finds all α for which diam(α) ≤ 2√3 cos (π9) − √32, provided that α belongs to a J-field." @default.
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- W1986177568 date "1985-12-01" @default.
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- W1986177568 title "On minimal diameters of algebraic integers in J-fields" @default.
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- W1986177568 doi "https://doi.org/10.1016/0022-314x(85)90058-7" @default.
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