Year 2014,
Volume 2, 2014, 1 - 7, 26.05.2016
Abstract
The quaternions, denoted by H, were first defined by W.R. Hamilton in 1843 as an extension of the four dimensions complex numbers. Hamilton has included a new multiplication process to vector algebra by defining quaternions for two vectors where the division process is available. In this paper, basic operations on H/Zp quaternion and the matrix form which belong to H/Zp quaternion algebra are given
Keywords
References
- A. Adler, I.E. Coury. The Theory of Number, Jones and Barlett Puplishers, Boston,(1995).
- O. P. Agrawal. Mechanizm and Machine Theory, Vol.22, Issue 6, p.569-675, (1987).
- M Aristidou. A Note on Quaternion Rings, International Journal of Algebra, Vol.3, No.15, p.725-728, (2009).
- H.H. Hacısaliho˘glu. Motion Geometry and Quaternions Theory, Gazi University Faculty of Arts and Science Publications, Math. No.2, Ankara, (1983).
- I.N. Herstein. Topics in Algebra, 2nd Ed., Wiley, (1975).
Year 2014,
Volume 2, 2014, 1 - 7, 26.05.2016
Abstract
References
- A. Adler, I.E. Coury. The Theory of Number, Jones and Barlett Puplishers, Boston,(1995).
- O. P. Agrawal. Mechanizm and Machine Theory, Vol.22, Issue 6, p.569-675, (1987).
- M Aristidou. A Note on Quaternion Rings, International Journal of Algebra, Vol.3, No.15, p.725-728, (2009).
- H.H. Hacısaliho˘glu. Motion Geometry and Quaternions Theory, Gazi University Faculty of Arts and Science Publications, Math. No.2, Ankara, (1983).
- I.N. Herstein. Topics in Algebra, 2nd Ed., Wiley, (1975).
There are 5 citations in total.
Details
| Other ID | JA22TF44PK |
|---|---|
| Journal Section | Articles |
| Authors | |
| Publication Date | May 26, 2016 |
| Published in Issue | Year 2014 Volume 2, 2014 |