An extension of Gregus fixed point theorem

Fixed Point Theory and Applications

Volumn 2007, Issue , 2007, Pages

  Olaleru, J O ^a   Akewe, H ^a  

^a NONE

Author keywords

[No Author keywords available]

Indexed keywords

EID: 33947625606     PISSN: 16871820     EISSN: 16871812     Source Type: Journal    
DOI: 10.1155/2007/78628     Document Type: Article

References (19)

1. M. Greguš Jr. A fixed point theorem in Banach space Bollettino. Unione Matematica Italiana. A. Serie V 17 1980 1 193-198
2. P. P. Murthy Y. J. Cho B. Fisher Common fixed points of Greguš type mappings Glasnik Matematički. Serija III 30(50) 1995 2 335-341
3. R. N. Mukherjee V. Verma A note on a fixed point theorem of Greguš Mathematica Japonica 33 1988 5 745-749
4. J. O. Olaleru A generalization of Greguš fixed point theorem Journal of Applied Sciences 6 2006 15 3160-3163
5. C. E. Chidume Geometric properties of Banach spaces and nonlinear iterations Research Monograph, International Centre for Theoretical Physics, Trieste, Italy, in preparation
6. A. Kaewcharoen W. A. Kirk Nonexpansive mappings defined on unbounded domains Fixed Point Theory and Applications 2006 2006 82080 13 pages
7. W. A. Kirk A fixed point theorem for mappings which do not increase distances The American Mathematical Monthly 72 1965 9 1004-1006
8. R. Kannan Some results on fixed points. III Fundamenta Mathematicae 70 1971 2 169-177
9. C. S. Wong On Kannan maps Proceedings of the American Mathematical Society 47 1975 1 105-111
10. S. K. Chatterjea Fixed-point theorems Comptes Rendus de l'Académie Bulgare des Sciences 25 1972 727-730
11. J. O. Olaleru On weighted spaces without a fundamental sequence of bounded sets International Journal of Mathematics and Mathematical Sciences 30 2002 8 449-457
12. H. H. Schaefer M. P. Wolff Topological Vector Spaces Graduate Texts in Mathematics 3 Springer New York, NY, USA 1999 2nd xii+346
13. N. Adasch B. Ernst D. Keim Topological Vector Spaces Lecture Notes in Mathematics 639 Springer Berlin 1978 i+125
14. V. Berinde On the convergence of the Ishikawa iteration in the class of quasi contractive operators Acta Mathematica Universitatis Comenianae. New Series 73 2004 1 119-126
15. G. Köthe Topological Vector Spaces. I Die Grundlehren der mathematischen Wissenschaften 159 Springer New York, NY, USA 1969 xv+456
16. B. E. Rhoades Comments on two fixed point iteration methods Journal of Mathematical Analysis and Applications 56 1976 3 741-750
17. G. E. Hardy T. D. Rogers A generalization of a fixed point theorem of Reich Canadian Mathematical Bulletin 16 1973 201-206
18. K. Goebel W. A. Kirk T. N. Shimi A fixed point theorem in uniformly convex spaces Bollettino. Unione Matematica Italiana. Serie IV 7 1973 67-75
19. J. O. Olaleru On the convergence of Mann iteration scheme in locally convex spaces Carpathian Journal of Mathematics 22 2006 1-2 115-120