Triangles in inverse NSSD graphs

A graph is said to be NSSD (=non-singular with a singular deck) if it has no eigenvalue equal to zero, whereas all its vertex-deleted subgraphs have eigenvalues equal to zero. NSSD graphs are of importance in the theory of conductance of organic compounds. In this paper, a novel method is described for constructing NSSD molecular graphs from the commuting graphs of the H v -group. An algorithm is presented to construct the NSSD graphs from these commuting graphs.

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Triangles in inverse NSSD graphs

Cited by 2 publications

References 5 publications

The polynomial reconstruction problem: The first 50 years

The polynomial reconstruction problem: The first 50 years

A novel method to construct NSSD molecular graphs

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