Sulle matrici torneo associate a matrici di permutazione
Abstract
A tournament matrix A is associated with a permutation matrix P if AP is still a tournament matrix.In this paper we consider the problem of the existence and the construction of such matrices and in particular we prove that A of order n is associated with a n-cycle P if and only if  .In that case the  tournament with A is rotational and the eigenvalues of A  are determined.
.In that case the  tournament with A is rotational and the eigenvalues of A  are determined.
		 .In that case the  tournament with A is rotational and the eigenvalues of A  are determined.
.In that case the  tournament with A is rotational and the eigenvalues of A  are determined.DOI Code:
		 10.1285/i15900932v2n2p177
		
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