Arithmetical properties of linear recurr
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ArtΕ«ras Dubickas
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Article
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2007
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Elsevier Science
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English
β 140 KB
Let F (z) β R[z] be a polynomial with positive leading coefficient, and let Ξ± > 1 be an algebraic number. For r = deg F > 0, assuming that at least one coefficient of F lies outside the field Q(Ξ±) if Ξ± is a Pisot number, we prove that the difference between the largest and the smallest limit points