Matrix product of graphs

K. Manjunatha Prasad; G. Sudhakara; H. S. Sujatha; M. Vinay

doi:10.1007/978-81-322-1053-5_4

Matrix product of graphs

K. Manjunatha Prasad, G. Sudhakara, H. S. Sujatha, M. Vinay

Research output: Chapter in Book/Report/Conference proceeding › Chapter

4 Citations (SciVal)

Abstract

TIn this paper, we characterize the graphs G and H for which the product of the adjacency matrices A(G)A(H) is graphical. We continue to define matrix product of two graphs and study a few properties of the same product. Further, we consider the case of regular graphs to study the graphical property of the product of adjacency matrices

Original language	English
Title of host publication	Combinatorial Matrix Theory and Generalized Inverses of Matrices
Publisher	Springer India
Pages	41-56
Number of pages	16
ISBN (Electronic)	9788132210535
ISBN (Print)	9788132210528
DOIs	https://doi.org/10.1007/978-81-322-1053-5_4
Publication status	Published - 01-01-2013

All Science Journal Classification (ASJC) codes

Mathematics(all)

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10.1007/978-81-322-1053-5_4

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abstract = "TIn this paper, we characterize the graphs G and H for which the product of the adjacency matrices A(G)A(H) is graphical. We continue to define matrix product of two graphs and study a few properties of the same product. Further, we consider the case of regular graphs to study the graphical property of the product of adjacency matrices",

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AU - Prasad, K. Manjunatha

AU - Sudhakara, G.

AU - Sujatha, H. S.

AU - Vinay, M.

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Y1 - 2013/1/1

N2 - TIn this paper, we characterize the graphs G and H for which the product of the adjacency matrices A(G)A(H) is graphical. We continue to define matrix product of two graphs and study a few properties of the same product. Further, we consider the case of regular graphs to study the graphical property of the product of adjacency matrices

AB - TIn this paper, we characterize the graphs G and H for which the product of the adjacency matrices A(G)A(H) is graphical. We continue to define matrix product of two graphs and study a few properties of the same product. Further, we consider the case of regular graphs to study the graphical property of the product of adjacency matrices

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ER -

Matrix product of graphs

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