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• W2113991431 abstract "Let G be a simple undirected n-vertex graph with the characteristic polynomial of its Laplacian matrix L(G), det(λI − L(G)) = � n=0(−1) k ckλ n−k . Laplacian–like energy of a graph is newly proposed graph invariant, defined as the sum of square roots of Laplacian eigenvalues. For bipartite graphs, the Laplacian–like energy coincides with the recently defined incidence energy IE(G) of a graph. In [D. �" @default.
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• W2113991431 date "2011-03-24" @default.
• W2113991431 modified "2023-10-05" @default.
• W2113991431 title "ON LAPLACIAN LIKE ENERGY OF TREES" @default.
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