On Graphs Whose Energy Does Not Exceed 4
The Strongly Asymmetric Graphs of Order 6 and 7
Some Classes of Integral Graphs Which Belong to the Class Alpha Ka u Beta Kb,b
A note on graphs with two main eigenvalues
Cospectral Graphs With Least Eigenvalue at Least -2
On formal products and the Seidel spectrum of graphs.
On strongly regular graphs with m2 = qm3 and m3 = qm2
2010 Mathematics Subject Classification: 05C50. We say that a regular graph G of order n and degree r і 1 (which is not the complete graph) is strongly regular if there exist non-negative integers t and q such that |SiЗSj| = t for any two adjacent vertices i and j, and |SiЗSj| = q for any two distinct non-adjacent vertices i and j, where Sk denotes the neighborhood of the vertex k. Let l1 = r, l2 and l3 be the distinct eigenvalues of a connected strongly regular graph. Let m1 = 1, m2...
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