Riordan matrices are infinite lower triangular determined by a pair of formal power series over the real or complex field. These have been mainly studied as combinatorial objects with an emphasis placed on algebraic structure. The present paper contributes to linear discussion analysis means interaction properties algebra. Specifically, it is shown that if matrix A n×n pseudo-involution then si...

In this paper, we show that the eigenvectors of the zero Laplacian and signless Lapacian eigenvalues of a k-uniform hypergraph are closely related to some configured components of that hypergraph. We show that the components of an eigenvector of the zero Laplacian or signless Lapacian eigenvalue have the same modulus. Moreover, under a canonical regularization, the phases of the components of t...