全部文献期刊会议图书|学者科研项目
中外文文献  中文文献  外文文献
作者:Sukran Uygun , Arzum Erdogdu
来源:[J].Journal of Mathematical and Computational Science, 2017, Vol.7 (6), pp.1100-1114
摘要:In this paper, we define the binomial, k−binomial, rising, and falling transforms for k−Jacobsthal sequence. We investigate some properties of these sequences such as recurrence relations, Binet's formula, generating functions and in the sequel of this paper denote Pascal Ja...
作者:Sukran Uygun , Aydan Zorcelik
来源:[J].Journal of Mathematical and Computational Science, 2018, Vol.8 (3), pp.331-344
摘要:In this study, we consider sequences named bivariate Jacobsthal, bivariate Jacobsthal Lucas polynomial sequences. After that, by using these sequences, we define bivariate Jacobsthal and bivariate Jacobsthal-Lucas matrix polynomial sequences. Finally we investigate some propertie...
作者:Sukran Uygun , Evans Owusu
来源:[J].Journal of Advances in Mathematics and Computer Science, 2020, pp.1-13
摘要:In this study, we bring into light a new generalization of the Jacobsthal Lucas numbers, which shall also be called the bi-periodic Jacobsthal Lucas sequence as with initial conditions $$\ \hat{c}_{0}=2,\ \hat{c}_{1}=a.$$ The Binet formula as well as the generating function for t...
作者:Sukran Uygun , Evans Owusu
来源:[J].Journal of Advances in Mathematics and Computer Science, 2020, pp.1-12
摘要:In this paper, we bring into light the matrix representation of bi-periodic Jacobsthal sequence, which we shall call the bi-periodic Jacobsthal matrix sequence. We dene it as with initial conditions J0 = I identity matrix, . We obtained the nth general term of this new matrix seq...

我们正在为您处理中,这可能需要一些时间,请稍等。

资源合作:cnki.scholar@cnki.net, +86-10-82896619   意见反馈:scholar@cnki.net

×