Bidisha Roy

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20182026

most citedThe Determination of 2-color zero-sum generalized Schur Numbers

1 citations · 1 across the 12 of their papers we have counts for

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math.CO2018

On determination of Zero-sum $ℓ$ -generalized Schur Numbers for some linear equations

Bidisha Roy, Subha Sarkar

Let $r$ , $m$ and $k \geq 2$ be positive integers such that $r ∣ k$ and let $v \in [0, ⌊ \frac{k - 1}{2 r} ⌋]$ be any integer. For any integer $\ell \in [1, k]…

math.CO2018★ 1 cited

The Determination of 2-color zero-sum generalized Schur Numbers

Aaron Robertson, Bidisha Roy, Subha Sarkar

Consider the equation $E : x_{1} + \dots + x_{k - 1} = x_{k}$ and let $k$ and $r$ be positive integers such that $r ∣ k$ . The number $S_{z, 2} (k; r)$ is defined to be…

On determination of Zero-sum ℓ-generalized Schur Numbers for some linear equations

The Determination of 2-color zero-sum generalized Schur Numbers

On determination of Zero-sum $ℓ$ -generalized Schur Numbers for some linear equations