[1] M. Akkouchi and V. Popa, Well-posedness of fixed point problem for
three mappings under strict contractive conditions, Bull. Math. Inform.
Physics, Petroleum-Gash Univ. Ploiesti, 61 (2) (2009) 1–10
[2] Ya. I. Alber, S. Guerre-Delabriere, Principle of weakly contractive maps
in Hilbert spaces, New Results in operator theory, Advanced and Appl.
(Ed. by I. Gohberg, Yu,Lyubich), Birkhauser Verlag, Besel , 98 (1997)
7–22
[3] G.V.R. Babu and G.N. Alemayehu, A common fixed point theorem
for weakly contractive mappings satisfying property (E. A), Applied
Mathematics E-Notes, 10 (2010) 167–174.
[4] I. Beg and M. Abbas, Coincidence points and invariant approximation for
mappings satisfying generalized weak contractive condition, Fixed point
theory and applications, 2008, ID. 74503, 1–7.
[5] P. Chaipunya, Y. J. Cho, W. Sintunavarat, P. Kumam, Fixed point and
common fixed point theorems for cyclic Quasi-contractions in Metric and
Ultrametric spaces, Advances in Pure Mathematics, 2 (2012) 401–407.
[6] J. Harjani, B. Lopez, K. Sadarangani, Fixed ppoint theorems for cyclic
weak contractions in compact metric spaces, J. Nonlinear Analysis, 6
(2013) 279–284.
[7] G. Jungck and B.E. Rhoades, Fixed points for set valued functions with
out continuity, Indian J. Pure. Appl. Math., 29 (3)(1998) 227-238.
[8] E. Karapinar, Fixed point theory for cyclic ϕ-contraction, Appl. Math.
Lett., 24 (2011) 822–825.
[9] W.A. Kirk, P.S. Srinavasan, P. Veeramani, Fixed Points for mapping
satisfying cylical contractive conditions, Fixed Point Theory 4 (2003),
7989
[10] B. E. Rhoades, Some theorems on weakly contractive maps, Nonlinear
Analysis 47 (2001) 2683–2693.
[11] I. A. Rus, Cyclic Representation and fixed points, Ann. T. Popoviciu
Seminar Func. Eq. Approx. Convexity, 3 (2005) 171–178.
[1] M. Akkouchi and V. Popa, Well-posedness of fixed point problem for
three mappings under strict contractive conditions, Bull. Math. Inform.
Physics, Petroleum-Gash Univ. Ploiesti, 61 (2) (2009) 1–10
[2] Ya. I. Alber, S. Guerre-Delabriere, Principle of weakly contractive maps
in Hilbert spaces, New Results in operator theory, Advanced and Appl.
(Ed. by I. Gohberg, Yu,Lyubich), Birkhauser Verlag, Besel , 98 (1997)
7–22
[3] G.V.R. Babu and G.N. Alemayehu, A common fixed point theorem
for weakly contractive mappings satisfying property (E. A), Applied
Mathematics E-Notes, 10 (2010) 167–174.
[4] I. Beg and M. Abbas, Coincidence points and invariant approximation for
mappings satisfying generalized weak contractive condition, Fixed point
theory and applications, 2008, ID. 74503, 1–7.
[5] P. Chaipunya, Y. J. Cho, W. Sintunavarat, P. Kumam, Fixed point and
common fixed point theorems for cyclic Quasi-contractions in Metric and
Ultrametric spaces, Advances in Pure Mathematics, 2 (2012) 401–407.
[6] J. Harjani, B. Lopez, K. Sadarangani, Fixed ppoint theorems for cyclic
weak contractions in compact metric spaces, J. Nonlinear Analysis, 6
(2013) 279–284.
[7] G. Jungck and B.E. Rhoades, Fixed points for set valued functions with
out continuity, Indian J. Pure. Appl. Math., 29 (3)(1998) 227-238.
[8] E. Karapinar, Fixed point theory for cyclic ϕ-contraction, Appl. Math.
Lett., 24 (2011) 822–825.
[9] W.A. Kirk, P.S. Srinavasan, P. Veeramani, Fixed Points for mapping
satisfying cylical contractive conditions, Fixed Point Theory 4 (2003),
7989
[10] B. E. Rhoades, Some theorems on weakly contractive maps, Nonlinear
Analysis 47 (2001) 2683–2693.
[11] I. A. Rus, Cyclic Representation and fixed points, Ann. T. Popoviciu
Seminar Func. Eq. Approx. Convexity, 3 (2005) 171–178.
@article{"International Journal of Engineering, Mathematical and Physical Sciences:66742", author = "Alemayehu Geremew Negash", title = "Common Fixed Point Theorems for Co-Cyclic Weak Contractions in Compact Metric", abstract = "In this paper, we prove some common fixed point theorems for co-cyclic weak contractions in compact metric spaces.
", keywords = "Cyclic weak contraction, Co-cyclic weak contraction,
Co-cyclic representation, Common fixed point.", volume = "8", number = "2", pages = "416-3", }
