INFINITE SUMS INVOLVING JACOBSTHAL POLYNOMIALS

被引:0
|
作者
Koshy, T. H. O. M. A. S. [1 ]
机构
[1] Framingham State Univ, Dept Math, Framingham, MA 01701 USA
来源
FIBONACCI QUARTERLY | 2022年 / 60卷 / 03期
关键词
D O I
暂无
中图分类号
O1 [数学];
学科分类号
0701 ; 070101 ;
摘要
We explore the Jacobsthal versions of four finite sums involving Fibonacci polynomials, and then extract their infinite counterparts and some special cases.
引用
收藏
页码:194 / 200
页数:7
相关论文
共 50 条
  • [21] Gaussian Jacobsthal and Gaussian Jacobsthal Lucas polynomials
    Asci, Mustafa
    Gurel, Esref
    [J]. NOTES ON NUMBER THEORY AND DISCRETE MATHEMATICS, 2013, 19 (01) : 25 - 36
  • [22] A generalization of Jacobsthal polynomials
    Swamy, MNS
    [J]. FIBONACCI QUARTERLY, 1999, 37 (02): : 141 - 144
  • [23] Convergence of Sums of Appell Polynomials with Infinite Variance
    M. Vaičiulis
    [J]. Lithuanian Mathematical Journal, 2003, 43 (1) : 67 - 82
  • [24] QUADRATURE SUMS INVOLVING PTH POWERS OF POLYNOMIALS
    LUBINSKY, DS
    MATE, A
    NEVAI, P
    [J]. SIAM JOURNAL ON MATHEMATICAL ANALYSIS, 1987, 18 (02) : 531 - 544
  • [25] ADDITIONAL SUMS INVOLVING GIBONACCI POLYNOMIALS REVISITED
    Koshy, Thomas
    [J]. FIBONACCI QUARTERLY, 2023, 61 (01): : 60 - 67
  • [26] Some Binomial Sums of κ-Jacobsthal and κ-Jacobsthal-Lucas Numbers
    Godase, A. D.
    [J]. COMMUNICATIONS IN MATHEMATICS AND APPLICATIONS, 2023, 14 (01): : 143 - 152
  • [27] The Power Sums Involving Fibonacci Polynomials and Their Applications
    Chen, Li
    Wang, Xiao
    [J]. SYMMETRY-BASEL, 2019, 11 (05):
  • [28] On Generalized Jacobsthal and Jacobsthal-Lucas polynomials
    Catarino, P.
    Morgado, M. L.
    [J]. ANALELE STIINTIFICE ALE UNIVERSITATII OVIDIUS CONSTANTA-SERIA MATEMATICA, 2016, 24 (03): : 61 - 78
  • [29] Generalized Jacobsthal polynomials
    Djordjevic, GB
    [J]. FIBONACCI QUARTERLY, 2000, 38 (03): : 239 - 243
  • [30] SUMS OF GAUSS, JACOBI, AND JACOBSTHAL
    BERNDT, BC
    EVANS, RJ
    [J]. JOURNAL OF NUMBER THEORY, 1979, 11 (03) : 349 - 398