AbstractIn this article we derive closed-form determinant formulas for certain period matrices whose entries are multidimensional integrals of hypergeometric type with integrands based on power functions. Our results are motivated by the work of Varchenko [Izv. Akad. Nauk SSSR Ser. Mat. 53 (1989) 1206–1235; Izv. Akad. Nauk SSSR Ser. Mat. 54 (1990) 146–158] and Richards and Zheng [Adv. Appl. Math. 28 (2002) 602–633] who derived closed-form expressions for determinants of matrices with entries as multidimensional integrals of rational functions
The row first-minus-last right (RFMLR) circulant matrix and row last-minus-first left (RLMFL) circul...
This work focuses on the determinants of interval matrices. After a short introduction into interval...
summary:The numerical range of an $n\times n$ matrix is determined by an $n$ degree hyperbolic terna...
AbstractIn work on critical values of linear functions and hyperplane arrangements, A. Varchenko (Iz...
In an earlier paper (Adv. Appl. Math. 29 (2002), 137{151) on the determinants of certain period matr...
AbstractIn an earlier paper [D. Richards, Q. Zheng, Determinant formulas for multidimensional hyperg...
We fix three natural numbers k, n,N, such that n + k + 1 = N, and introduce the notion of two dual a...
AbstractWe derive summation formulas for a specific kind of multidimensional basic hypergeometric se...
In this paper, we introduce formulae for the determinants of matrices with certain symmetry. As appl...
In this study, firstly we defined an n × k matrix, G(r)n,k, whose entries consist of hyperharmonic n...
Bahşi, Mustafa (Aksaray, Yazar)In this study, firstly we defined an n × k matrix, G (r) n,k, whose e...
In this paper we discuss some topics and determinants matrix and its application in high school. In ...
This article gives a closed-form expression for the determinant of binary circulant matrices
Determinant formulas for special binary circulant matrices are derived and a new open problem regard...
Let be a sequence of real numbers defined by an th order linear homogenous recurrence relation. In...
The row first-minus-last right (RFMLR) circulant matrix and row last-minus-first left (RLMFL) circul...
This work focuses on the determinants of interval matrices. After a short introduction into interval...
summary:The numerical range of an $n\times n$ matrix is determined by an $n$ degree hyperbolic terna...
AbstractIn work on critical values of linear functions and hyperplane arrangements, A. Varchenko (Iz...
In an earlier paper (Adv. Appl. Math. 29 (2002), 137{151) on the determinants of certain period matr...
AbstractIn an earlier paper [D. Richards, Q. Zheng, Determinant formulas for multidimensional hyperg...
We fix three natural numbers k, n,N, such that n + k + 1 = N, and introduce the notion of two dual a...
AbstractWe derive summation formulas for a specific kind of multidimensional basic hypergeometric se...
In this paper, we introduce formulae for the determinants of matrices with certain symmetry. As appl...
In this study, firstly we defined an n × k matrix, G(r)n,k, whose entries consist of hyperharmonic n...
Bahşi, Mustafa (Aksaray, Yazar)In this study, firstly we defined an n × k matrix, G (r) n,k, whose e...
In this paper we discuss some topics and determinants matrix and its application in high school. In ...
This article gives a closed-form expression for the determinant of binary circulant matrices
Determinant formulas for special binary circulant matrices are derived and a new open problem regard...
Let be a sequence of real numbers defined by an th order linear homogenous recurrence relation. In...
The row first-minus-last right (RFMLR) circulant matrix and row last-minus-first left (RLMFL) circul...
This work focuses on the determinants of interval matrices. After a short introduction into interval...
summary:The numerical range of an $n\times n$ matrix is determined by an $n$ degree hyperbolic terna...