On a generalization for fibonacci quaternions

Author:

Halici Serpil,Karataş Adnan

Publisher

Elsevier BV

Subject

General Mathematics,General Physics and Astronomy,Statistical and Nonlinear Physics,Applied Mathematics

Reference21 articles.

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2. Ian K. K., Xia Y.-H.. Linear quaternion differential equations: basic theory and fundamental results: i. ArXiv:1510: 02224v4[mathCA]2016;.

3. Fibonacci numbers and Lucas numbers in graphs;Startek;Discrete Appl Math,2009

4. Representation of solitions of bilinear difference quations in terms of generalized fibonacci sequences;Stevic;Electron J Qual Theory Differ Equ,2014

5. Clifford algebras and spinors;Lounesto;Cambridge Univ Press,2001

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