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Estimates of the Pythagoras number of \(\mathbb R_m[x_1, \ldots , x_n]\) through lattice points and polytopes

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Publication:998459
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DOI10.1016/j.disc.2007.10.045zbMath1213.11061OpenAlexW1976173872MaRDI QIDQ998459

David B. Leep, Colin L. Starr

Publication date: 28 January 2009

Published in: Discrete Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.disc.2007.10.045


zbMATH Keywords

polytopeslattice pointsPythagoras numbercagesum of squares


Mathematics Subject Classification ID

Polynomial rings and ideals; rings of integer-valued polynomials (13F20) Other combinatorial number theory (11B75) Polynomials in number theory (11C08) Lattices and convex bodies (number-theoretic aspects) (11H06)


Related Items

Sum of squares length of real forms ⋮ On the Real Zeros of Positive Semidefinite Biquadratic Forms



Cites Work

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  • Forms derived from the arithmetic-geometric inequality
  • Extremal psd forms with few terms
  • Zur Darstellung definiter Funktionen als Summe von Quadraten. (To the representation of definite functions as the sum of squares)
  • Polynomials in $\mathbb {R}[x,y$ that are sums of squares in $\mathbb {R}(x,y)$]
  • The Pythagoras number of some affine algebras and local algebras.
  • Lectures on Polytopes
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