### Abstract

Motivated by a recent work about finite sequences where the n-th term is bounded by n^{2}, some classes of determinants are evaluated such as the (n − 2) × (n − 2) determinant formula presented where n, k, h, i, j are integers, (x_{k}) 1≤k≤n is a sequence of indeterminates over C and (A \choose B) is the usual binomial coefficient. It is proven that formula presented.

Original language | English (US) |
---|---|

Article number | 21 |

Pages (from-to) | 312-321 |

Number of pages | 10 |

Journal | Electronic Journal of Linear Algebra |

Volume | 30 |

State | Published - Jan 1 2015 |

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### All Science Journal Classification (ASJC) codes

- Algebra and Number Theory

### Cite this

*Electronic Journal of Linear Algebra*,

*30*, 312-321. [21].

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*Electronic Journal of Linear Algebra*, vol. 30, 21, pp. 312-321.

**Evaluation of a family of binomial determinants.** / Helou, Charles; Sellers, James Allen.

Research output: Contribution to journal › Article

TY - JOUR

T1 - Evaluation of a family of binomial determinants

AU - Helou, Charles

AU - Sellers, James Allen

PY - 2015/1/1

Y1 - 2015/1/1

N2 - Motivated by a recent work about finite sequences where the n-th term is bounded by n2, some classes of determinants are evaluated such as the (n − 2) × (n − 2) determinant formula presented where n, k, h, i, j are integers, (xk) 1≤k≤n is a sequence of indeterminates over C and (A \choose B) is the usual binomial coefficient. It is proven that formula presented.

AB - Motivated by a recent work about finite sequences where the n-th term is bounded by n2, some classes of determinants are evaluated such as the (n − 2) × (n − 2) determinant formula presented where n, k, h, i, j are integers, (xk) 1≤k≤n is a sequence of indeterminates over C and (A \choose B) is the usual binomial coefficient. It is proven that formula presented.

UR - http://www.scopus.com/inward/record.url?scp=84937415225&partnerID=8YFLogxK

UR - http://www.scopus.com/inward/citedby.url?scp=84937415225&partnerID=8YFLogxK

M3 - Article

VL - 30

SP - 312

EP - 321

JO - Electronic Journal of Linear Algebra

JF - Electronic Journal of Linear Algebra

SN - 1081-3810

M1 - 21

ER -