In this paper, we consider a geometric circulant matrix with geometric sequence ie a
geometric circulant matrix whose first row is (g, gq, gq 2,…, gqn− 1), where g is a nonzero …

In this paper, we define the bi-periodic hyper-Horadam sequence {w (k) n} n∈ N and
present its combinatorial properties. Moreover, we obtain upper and lower bounds for the …

Let k be a nonzero complex number. In this paper, we consider ak-circulant matrix whose
first row is (Q_ 1, Q_ 2, ..., Q_ n)(Q 1, Q 2,…, Q n), where Q_ n Q n is the n th Pell–Lucas …

Cette thèse se situe à l'interface de la combinatoire énumérative et de la théorie des
nombres, elle porte d'une part sur l'étude des suites récurrentes bi-périodiques d'ordre deux …

The purpose of this paper is to investigate the bounds of the spectral norms of r-circulant and
geometric circulant matrices whose elements are a generalization of Jacobsthal-Lucas …

The article examines a special case of geometric circulant matrices, where the entries in the
first row form a geometric progression of common ratio q in R-{0} and of scale factor g in C …