A. Bharali

collaborators

2 papers

math.SP2023

On the eigenvalues and energy of the $A_{α}$ -matrix of graphs

Nijara Konch, A. Bharali, S. Pirzada

For a graph $G$ , the generalized adjacency matrix $A_{α} (G)$ is the convex combination of the diagonal matrix $D (G)$ and the adjacency matrix $A (G)$ and is defined as $A_α(G)=αD(G)+(…

math.SP2023

On spectra of Hermitian Randić matrix of second kind

A Bharali, B Bhattacharjya, S Borah +1

Let $X$ be a mixed graph and $ω = \frac{1 + ı 3}{2}$ . We write $i \to j$ , if there is an oriented edge from a vertex $v_{i}$ to another vertex $v_{j}$ , and $i \sim j$ for an un…

On the eigenvalues and energy of the Aα​-matrix of graphs

On spectra of Hermitian Randić matrix of second kind

On the eigenvalues and energy of the $A_{α}$ -matrix of graphs