On the degree of regularity of some equations

DOI10.1016/0012-365X(95)00174-UzbMath0859.05012MaRDI QIDQ1916096

Hanno Lefmann, Terry Meerdink, Arie Bialostocki

Publication date: 13 April 1997

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

zbMATH Keywords

coloringsmonochromatic solutionRado numberssolutions of equations

Mathematics Subject Classification ID

Combinatorial aspects of partitions of integers (05A17)

Related Items (9)

Rado numbers for \(a(x+y)bz\) ⋮ Equation-regular sets and the Fox-Kleitman conjecture ⋮ On the degree of regularity of a certain quadratic Diophantine equation ⋮ On Rado numbers for \(\Sigma^{m-1}_{i=1} a_{i}x_{i}= x_{m}\) ⋮ On some Rado numbers for generalized arithmetic progressions ⋮ All two-color Rado numbers for \(a(x+y)=bz\) ⋮ Disjunctive Rado numbers ⋮ The two-colour Rado number for the equation \(ax+by=(a+b)_z\) ⋮ On Rado's boundedness conjecture

Cites Work

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• A canonical version for partition regular systems of linear equations
• Quantitative theorems for regular systems of equations
• Studien zur Kombinatorik
• Note on Combinatorial Analysis

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