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Fixed Point Theorem for Converse Commuting Mapping in Symmetric Spaces


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1. George, A., P. Veeramani. On Some Result in Fuzzy Metric Spaces. - Fuzzy Sets and Systems, Vol. 64, 1994, 395-399.10.1016/0165-0114(94)90162-7Search in Google Scholar

2. Jungck, G. Common Fixed Point for Non-Continuous Non-Self Mappings ona Non-Numeric Spaces. - Far East J. Math. Sci., Vol. 4, 1996, No 2, p. 199.Search in Google Scholar

3. Jungck, G., B. E. Rhoades. Fixed Point Theorems for Occasionally Weakly Compatible Mappings. - Fixed Point Theorem, Vol. 7, 2006, No 2, p. 287.Search in Google Scholar

4. Pathak, H. K., R. K. Verma. Common Fixed Point Theorem for Occasionally Converse Commuting Mapping in Symmetric Space. - Kathmandu University Journal of Science, Engineering and Technology, Vol. 7, September 2011, No 1, 56-62.10.3126/kuset.v7i1.5422Search in Google Scholar

5. Pathak, H. K., R. K. Verma. Integral Type Contractive Condition for Converse Commuting Mappings. - Int. Journal of Math. Analysis, Vol. 3, 2009, 1183-1190.Search in Google Scholar

6. Liu, Qui-kuan, Xin-qi Hu. Some New Common Fixed Point Theorems for Converse Commuting Multivalued Mappings in Symmetric Spaces with Applications. - Nonlinear Analysis Forum, Vol. 10, 2005, No 1, 97-104.Search in Google Scholar

7. Samanta, T. K., S. Mohinta. Common Fixed Point Theorems for Single and Set-Valued Maps in Non-Archimedean Fuzzy Metric Spaces. - Global Journal of Science Frontier Research Mathematics and Decision Sciences, Vol. 12, June 2012, Issue 6, Version 1.0.Search in Google Scholar

8. Samanta, T. K., S. Mohinta. Well-Posedness of Common Fixed Point Theorems for Three and Four Mappings under Strict Contractive Conditions in Fuzzy Metric Spaces. - Vietnam Journal of Mathematics, Vol. 39, 2011, No 2, 237-249.Search in Google Scholar

9. Samanta, T. K., S. Mohinta. Common Fixed Point Theorem for Pair of Subcompatible Maps in Fuzzy Metric Space. - Advances in Fuzzy Mathematics, Vol. 6, 2011, No 3, ISSN No 973-533X, 301-312.Search in Google Scholar

10. Samanta, T. K., S. Mohinta, B. Dinda, S. Roy, J. Ghosh. On Coincidence and Fixed Point Theorems in Fuzzy Symmetric Space. - Journal of Hyperstructures, Vol. 1, 2012, No 1, 74-91.Search in Google Scholar

11. Samanta, T. K., S. Mohinta. Common Fixed Point Theorems Under Contractive Condition in Fuzzy Symmetric Spaces. Accepted and Article in Press, Annals of Fuzzy Mathematics and Informatics.Search in Google Scholar

12. Hicks, T. L., B. E. Rhoades. Fixed Point Theory in Symmetric Spaces with Application to Probabilistic Spaces. - Non Linear Analysis, Vol. 36, 1999, 331-344.10.1016/S0362-546X(98)00002-9Search in Google Scholar

13. Popa, V. A General Fixed Point Theorem for Converse Commuting Multivalued Mappings in Symmetric Space. - Faculty of Science and Mathematics, Univ. of Nis, Serbia, Filomat, Vol. 21, 2007, No 2, 267-271.10.2298/FIL0702267PSearch in Google Scholar

14. Wilson, W. A. On Semi-Metric Spaces. - American Journal of Mathematics, Vol. 53, 1931, No 2, 361-373.10.2307/2370790Search in Google Scholar

15. Lü, Z. On Common Fixed Points for Converse Commuting Self - Maps ona Metric Spaces. - Acta. Anal. Funct. Appl., Vol. 4, 2002, No 3, 226-228.Search in Google Scholar

16. Zadeh, L. A. Fuzzy Sets. - Information and Control, Vol. 8, 1965, 338-353. 10.1016/S0019-9958(65)90241-XSearch in Google Scholar

eISSN:
1314-4081
ISSN:
1311-9702
Language:
English
Publication timeframe:
4 times per year
Journal Subjects:
Computer Sciences, Information Technology