Yaser Rowshan

activity

20202024

B R (C_{8}, C_{2 n})

3 citations · 11 across the 18 of their papers we have counts for

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math.CO2021

The Multipartite Ramsey numbers $m_{j} (C_{3}, C_{m}, n_{1} K_{2}, n_{2} K_{2}, \dots, n_{i} K_{2})$

Yaser Rowshan

Assume that $K_{j \times n}$ be a complete, multipartite graph consisting of $j$ partite sets and $n$ vertices in each partite set. For given graphs $G_{1}, G_{2}, \dots, G_{n}$ , the mult…

math.CO2021★ 1 cited

The Multipartite Ramsey numbers $m_{j} (n K_{2}, C_{7})$

Yaser Rowshan

Assume that $K_{j \times n}$ be a complete, multipartite graph consisting of $j$ partite sets and $n$ vertices in each partite set. For given graphs $G_{1}$ and $G_{2}$ , the multipartit…

math.CO2021★ 2 cited

A proof of a conjecture on Ramsey numbers $B (2, 2, 3)$

Yaser Rowshan, Mostafa Gholami

The bipartite Ramsey number $B (n_{1}, n_{2}, \dots, n_{t})$ is the least positive integer $b$ such that, any coloring of the edges of $K_{b, b}$ with $t$ colors will result in a monochromat…

math.CO2021★ 3 cited

The bipartite Ramsey numbers $B R (C_{8}, C_{2 n})$

Mostafa Gholami, Yaser Rowshan

For the given bipartite graphs $G_{1}, G_{2}, \dots, G_{t}$ , the multicolor bipartite Ramsey number $B R (G_{1}, G_{2}, \dots, G_{t})$ is the smallest positive integer $b$ such that any $t$ -edge-col…

math.CO2021

The size, multipartite Ramsey numbers for nK2 versus path-path and cycle

Yaser Rowshan, Mostafa Gholami

For given graphs $G_{1}, G_{2}, \dots, G_{n}$ and any integer $j$ , the size of the multipartite Ramsey number $m_{j} (G_{1}, G_{2}, \dots, G_{n})$ is the smallest positive integer $t$ such that a…

The Multipartite Ramsey numbers mj​(C3​,Cm​,n1​K2​,n2​K2​,…,ni​K2​)

The Multipartite Ramsey numbers mj​(nK2​,C7​)

A proof of a conjecture on Ramsey numbers B(2,2,3)

The bipartite Ramsey numbers BR(C8​,C2n​)

The size, multipartite Ramsey numbers for nK2 versus path-path and cycle

The Multipartite Ramsey numbers $m_{j} (C_{3}, C_{m}, n_{1} K_{2}, n_{2} K_{2}, \dots, n_{i} K_{2})$

The Multipartite Ramsey numbers $m_{j} (n K_{2}, C_{7})$

A proof of a conjecture on Ramsey numbers $B (2, 2, 3)$

The bipartite Ramsey numbers $B R (C_{8}, C_{2 n})$