HILBERT FUNCTIONS OF VERONESE ALGEBRAS H E A CAMPBELL, A V GERAMITA, I P HUGHES, G G SMITH, AND D L WEHLAU Abstract. We study the Hilbert polynomials of non-standard graded algebras R, that are finitely generated on gene

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J. Symbolic Computation, 351–369 Lattices of Compatibly Embedded Finite Fields† WIEB BOSMA‡, JOHN CANNON§ AND ALLAN STEEL¶ Computational Algebra Group, School of Mathematics and Statistics, The Univers

Source URL: www.math.ru.nl

• Field theory
• Polynomials
• Computer algebra
• Finite fields
• Abstract algebra
• Conway polynomial
• Field
• Minimal polynomial
• Embedding
• Model theory
• Factorization of polynomials
• Duality

Values of Polynomials over Integral Domains Author(s): Steven H.Weintraub Source: The American Mathematical Monthly, Vol. 121, No. 1 (January), ppPublished by: Mathematical Association of America Stable URL: http

Source URL: www.cs.umd.edu

PERMUTATIONS, HYPERPLANES AND POLYNOMIALS OVER FINITE FIELDS ´ GACS, ´ ´ HEGER, ´

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NEWLY REDUCIBLE ITERATES IN FAMILIES OF QUADRATIC POLYNOMIALS KATHARINE CHAMBERLIN, EMMA COLBERT, SHARON FRECHETTE, PATRICK HEFFERMAN, RAFE JONES, AND SARAH ORCHARD A BSTRACT. We examine the question of when a quadratic

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On the Degree of Polynomials that Boolean

Source URL: cseweb.ucsd.edu

Looking beyond XTR Wieb Bosma1 , James Hutton2 , and Eric R. Verheul3 1 Mathematisch Instituut, Universiteit Nijmegen, Postbus 9010, 6500 GL Nijmegen, The Netherlands,

Source URL: www.math.ru.nl

• Polynomials
• Algebra
• Field theory
• XTR
• Cyclotomic polynomial
• Minimal polynomial
• Field extension
• Elementary symmetric polynomial
• Elliptic curve
• Irreducible polynomial
• Permutation polynomial

Giulio Tiozzo* (), 10 Hillhouse Avenue, New Haven, CTContinuity of core entropy of quadratic polynomials. The core entropy of polynomials, recently introduced by W. Thurston, i

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LOWER BOUNDS FOR POLYNOMIALS USING GEOMETRIC PROGRAMMING MEHDI GHASEMI AND MURRAY MARSHALL Abstract. We make use of a result of Hurwitz and Reznick], and a consequence of this result due to Fidalgo and Kovacec [5

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Journal de Th´eorie des Nombres de Bordeaux), 281–287 Extensions of the Bloch–P´ olya theorem on the number of real zeros of polynomials

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