- Conference date: 19–25 September 2010
- Location: Rhodes (Greece)
Let τ be a strongly regular graph with three distinct eigenvalues. We obtain upper bounds lower than one for some of the generalized Krein parameters of τ using properties of the Kronecker and of the Hadamard product and working in the real Euclidean Jordan algebra spanned by I and A, where A is the adjacency matrix of τ.
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