S. Nanoti

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20232026

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math.CO2026

Off-diagonal Rado numbers for $x + y + c = z$ and $x + y + k = z$

Rajat Adak, Yash Bakshi, L. Sunil Chandran +1

The study of Ramsey-type problems for linear equations originated with Schur's theorem and was later placed in a systematic framework by Richard Rado. In the off-diagonal setting,…

math.CO2026

Off-diagonal Rado number for $x + y + c = z$ and $x + q y = z$

Rajat Adak, Yash Bakshi, L. Sunil Chandran +1

Ramsey-type problems for linear equations began with Schur's theorem and were systematically generalized by Richard Rado. In the off-diagonal framework for two colors, one consider…

Off-diagonal Rado numbers for x+y+c=z and x+y+k=z

Off-diagonal Rado number for x+y+c=z and x+qy=z

Off-diagonal Rado numbers for $x + y + c = z$ and $x + y + k = z$

Off-diagonal Rado number for $x + y + c = z$ and $x + q y = z$