Circular Tuscan-\(k\) arrays from permutation binomials

DOI10.1006/JCTA.2001.3221zbMath1009.05032OpenAlexW2006958431MaRDI QIDQ1604580

Wensong Chu, Solomon W. Golomb

Publication date: 4 July 2002

Published in: Journal of Combinatorial Theory. Series A (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1006/jcta.2001.3221

zbMATH Keywords

permutation binomialset complete mapping

Mathematics Subject Classification ID

Orthogonal arrays, Latin squares, Room squares (05B15)

Related Items (6)

Permutation polynomials with Carlitz rank 2 ⋮ Cyclotomic Mapping Permutation Polynomials over Finite Fields ⋮ Quasi-permutation polynomials ⋮ On permutation polynomials of prescribed shape ⋮ On some permutation polynomials over $\mathbb {F}_q$ of the form $x^r h(x^{(q-1)/d})$ ⋮ Permutation binomials over finite fields

Cites Work

• On permutation polynomials over finite fields
• Algebraic constructions for Costas arrays
• Permutation binomials
• Tuscan-K squares
• Florentine rows or left-right shifted permutation matrices with cross- correlation values \(\leq 1\)
• On \((n,k)\)-sequences
• On periodicity properties of Costas arrays and a conjecture on permutation polynomials
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