@article{oai:ynu.repo.nii.ac.jp:00007019,
 author = {Elabbasy, E. M. and El-Metwally, H. and Elsayed, E. M.},
 issue = {2},
 journal = {Yokohama Mathematical Journal = 横濱市立大學紀要. D部門, 数学},
 month = {},
 note = {application/pdf, In this paper we investigate the global convergence result, boundedness, and periodicity of solutions of the recursive sequence ＄x_{n+1}=￥frac{￥alpha x_{n}+￥beta x_{n-1}+￥gamma x_{n-2}}{Ax_{n}+Bx_{n-1}+Cx_{n-2}}＄ , ＄n=0,1,＄ ＄￥ldots＄ where the parameters ＄A,＄ ＄B,＄ ＄C,＄ ＄￥alpha,＄ ＄￥beta＄ and ＄￥gamma＄ are positive real numbers and the initial conditions ＄x_{-2},＄ ＄x_{-1}＄ and ＄x_{O}＄ are arbitrary positive numbers.},
 pages = {89--100},
 title = {GLOBAL ATTRACTIVITY AND PERIODIC CHARACTER OF A FRACTIONAL DIFFERENCE EQUATION OF ORDER THREE},
 volume = {53},
 year = {2007}
}