R. S. Jain

activity

20172024

most citedEigenvalues and Wiener index of the Zero Divisor graph

Γ [Z_{n}]

1 citations · 1 across the 8 of their papers we have counts for

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6 papers · 1 filter

math.RA2024

Construction of Linear Codes from the Unit Graph $G (Z_{n} \oplus Z_{m})$

Wajid M. Shaikh, Rupali S. Jain, B. Surendranath Reddy

In this paper, we develop the python code for generating unit graph $G (Z_{n} \oplus Z_{m})$ , for any integers $m & n$ . For any prime $r$ , we construct $r$ -ary l…

math.RA2023

Construction of Linear Codes from the Unit Graph $G (Z_{n})$

Rupali S. Jain, B. Surendranath Reddy, Wajid M. Shaikh

In this paper, we consider the unit graph $G (Z_{n})$ , where $n = p_{1}^{n_{1}} or p_{1}^{n_{1}} p_{2}^{n_{2}} or p_{1}^{n_{1}} p_{2}^{n_{2}} p_{3}^{n_{3}}$ an…

math.RA2020

Eccentric Topological Index of the Zero Divisor graph $Γ [Z_{n}]$

B. Surendranath Reddy, Rupali S. Jain, N. Laxmikanth

The Zero divisor Graph of a commutative ring $R$ , denoted by $Γ [R]$ , is a graph whose vertices are non-zero zero divisors of $R$ and two vertices are adjacent if their product is z…

math.RA2020

Eulerian of the Zero Divisor graph $Γ [Z_{n}]$

B. Surendranath Reddy, Rupali S. Jain, N. Laxmikanth

The Zero divisor Graph of a commutative ring $R$ , denoted by $Γ [R]$ , is a graph whose vertices are non-zero zero divisors of $R$ and two vertices are adjacent if their product is z…

math.RA2020

The characteristic equation and Wiener index of a compressed zero divisor graph

B. Surendranath Reddy, Rupali S. Jain, N. Laxmikanth

The Zero divisor Graph of a commutative ring $R$ , denoted by $Γ [R]$ , is a graph whose vertices are non-zero zero divisors of R and two vertices are adjacent if their product is zer…

math.RA2017★ 1 cited

Eigenvalues and Wiener index of the Zero Divisor graph $Γ [Z_{n}]$

B. Surendranath Reddy, Rupali. S. Jain, N. Laxmikanth

The Zero divisor Graph of a commutative ring $R$ , denoted by $Γ [R]$ , is a graph whose vertices are non-zero zero divisors of $R$ and two vertices are adjacent if their product is z…

Construction of Linear Codes from the Unit Graph G(Zn​⊕Zm​)

Construction of Linear Codes from the Unit Graph G(Zn​)

Eccentric Topological Index of the Zero Divisor graph Γ[Zn​]

Eulerian of the Zero Divisor graph Γ[Zn​]

The characteristic equation and Wiener index of a compressed zero divisor graph

Eigenvalues and Wiener index of the Zero Divisor graph Γ[Zn​]

Construction of Linear Codes from the Unit Graph $G (Z_{n} \oplus Z_{m})$

Construction of Linear Codes from the Unit Graph $G (Z_{n})$

Eccentric Topological Index of the Zero Divisor graph $Γ [Z_{n}]$

Eulerian of the Zero Divisor graph $Γ [Z_{n}]$

Eigenvalues and Wiener index of the Zero Divisor graph $Γ [Z_{n}]$