The Jacobsthal Sequences in The Groups Q2n, Q2nXqZ2m and Q2nXZ2m

Volume: 1 Number: 2 August 1, 2013
  • Omur Deveci
  • Gencay Saglam
EN TR

The Jacobsthal Sequences in The Groups Q2n, Q2nXqZ2m and Q2nXZ2m

Abstract

In [8], Deveci et.al defined the generalized order-k Jacobsthal orbit kG of a finitely generated group GA J A, where ka ,ka A1,,a a2,, to be the sequence   of the elements of G such that ix

Keywords

References

  1. C. M. Campbell, H. Doostie and E. F. Robertson, Fibonacci length of generating pairs in groups in Applications of Fibonacci Numbers, Vol. 3 Eds. G. E. Bergum et al. Kluwer Academic Publishers, (1990), 27-35.
  2. O. Deveci, The Pell-Padovan sequences and the Jacobsthal-Padovan sequences in finite groups, Utilitas Mathematica, in press. O. Deveci, The polytopic-k-step Fibonacci sequences in finite groups, Discrete Dynamics in Nature and Society, 431840-1-431840-12 (2011).
  3. O. Deveci, The k-nacci sequences and the generalized order-k Pell sequences in the semi-direct product of finite cyclic groups, Chiang Mai Journal of Science, 40(1) (2013), 89-98.
  4. O. Deveci and E. Karaduman, The generalized order-k Lucas sequences in Finite groups, Journal of Applied Mathematics, 464580-1- 464580-15 (2012).
  5. O. Deveci and E. Karaduman, Recurrence sequences in groups, LAMBERT Acedemic Publishing, Germany, 2013.
  6. O. Deveci and E. Karaduman, The Pell sequences in finite groups, Utilitas Mathematica, in press. O. Deveci, E. Karaduman and G. Saglam, The Jacobsthal sequences in finite groups, Bulletin of Iranian Mathematical Society, is submitted in 2012-06-24.
  7. H. Doostie and P. P. Campbell, On the commutator lengths of certain classes of finitely presented groups, International Journal of Mathematics and Mathematical Sciences, Volume 2006, Article ID 74981, Pages 1-9, DOI 10.1155/IJMMS/2006/74981.
  8. D.L. Johnson, Presentations of Groups, 2nd edition, London Math. Soc. Student Texts 15, Cambridge University Press, Cambridge 1997.

Details

Primary Language

Turkish

Subjects

-

Journal Section

-

Authors

Omur Deveci This is me

Gencay Saglam This is me

Publication Date

August 1, 2013

Submission Date

March 13, 2015

Acceptance Date

-

Published in Issue

Year 2013 Volume: 1 Number: 2

APA
Deveci, O., & Saglam, G. (2013). The Jacobsthal Sequences in The Groups 2n 2n. New Trends in Mathematical Sciences, 1(2), 13-17. https://izlik.org/JA35RZ85ZX
AMA
1.Deveci O, Saglam G. The Jacobsthal Sequences in The Groups 2n 2n. New Trends in Mathematical Sciences. 2013;1(2):13-17. https://izlik.org/JA35RZ85ZX
Chicago
Deveci, Omur, and Gencay Saglam. 2013. “The Jacobsthal Sequences in The Groups 2n 2n”. New Trends in Mathematical Sciences 1 (2): 13-17. https://izlik.org/JA35RZ85ZX.
EndNote
Deveci O, Saglam G (August 1, 2013) The Jacobsthal Sequences in The Groups 2n 2n. New Trends in Mathematical Sciences 1 2 13–17.
IEEE
[1]O. Deveci and G. Saglam, “The Jacobsthal Sequences in The Groups 2n 2n”, New Trends in Mathematical Sciences, vol. 1, no. 2, pp. 13–17, Aug. 2013, [Online]. Available: https://izlik.org/JA35RZ85ZX
ISNAD
Deveci, Omur - Saglam, Gencay. “The Jacobsthal Sequences in The Groups 2n 2n”. New Trends in Mathematical Sciences 1/2 (August 1, 2013): 13-17. https://izlik.org/JA35RZ85ZX.
JAMA
1.Deveci O, Saglam G. The Jacobsthal Sequences in The Groups 2n 2n. New Trends in Mathematical Sciences. 2013;1:13–17.
MLA
Deveci, Omur, and Gencay Saglam. “The Jacobsthal Sequences in The Groups 2n 2n”. New Trends in Mathematical Sciences, vol. 1, no. 2, Aug. 2013, pp. 13-17, https://izlik.org/JA35RZ85ZX.
Vancouver
1.Omur Deveci, Gencay Saglam. The Jacobsthal Sequences in The Groups 2n 2n. New Trends in Mathematical Sciences [Internet]. 2013 Aug. 1;1(2):13-7. Available from: https://izlik.org/JA35RZ85ZX