A FIXED POINT THEOREM IN QUASI SEMI 2- METRIC SPACES

RAJESH SHRIVASTAVA1*, MANAVI KOHLI2
1Govt. Science & Commerce College Benazir, Bhopal (MP)
2Govt. Science & Commerce College Benazir, Bhopal (MP)
* Corresponding Author : rajeshraju0101@rediffmail.com

Received : 10-09-2011     Accepted : 07-10-2011     Published : 15-12-2011
Volume : 2     Issue : 2       Pages : 49 - 50
J Stat Math 2.2 (2011):49-50

Cite - MLA : RAJESH SHRIVASTAVA and MANAVI KOHLI "A FIXED POINT THEOREM IN QUASI SEMI 2- METRIC SPACES." Journal of Statistics and Mathematics 2.2 (2011):49-50.

Cite - APA : RAJESH SHRIVASTAVA, MANAVI KOHLI (2011). A FIXED POINT THEOREM IN QUASI SEMI 2- METRIC SPACES. Journal of Statistics and Mathematics, 2 (2), 49-50.

Cite - Chicago : RAJESH SHRIVASTAVA and MANAVI KOHLI "A FIXED POINT THEOREM IN QUASI SEMI 2- METRIC SPACES." Journal of Statistics and Mathematics 2, no. 2 (2011):49-50.

Copyright : © 2011, RAJESH SHRIVASTAVA and MANAVI KOHLI, Published by Bioinfo Publications. This is an open-access article distributed under the terms of the Creative Commons Attribution License, which permits unrestricted use, distribution and reproduction in any medium, provided the original author and source are credited.

Abstract

The aim of the present paper is to establish a fixed point theorem in Quasi Semi 2- Metric Spaces introducing Ф - contraction.

References

[1] Naidu S. V. R. (2001) Int.J. Math. Sci. 28625-636  
» CrossRef   » Google Scholar   » PubMed   » DOAJ   » CAS   » Scopus  

[2] Ciric L. (1999) Publ. Math. Debrecan 54, no. 3-4  
» CrossRef   » Google Scholar   » PubMed   » DOAJ   » CAS   » Scopus  

[3] Telsi M., Tas K. (1993) Hacettepe Bull. Of Natural Sciences and Engineering, 22, 9-16  
» CrossRef   » Google Scholar   » PubMed   » DOAJ   » CAS   » Scopus  

[4] Takahashi W. (1993) Nonlinear Analysis and Mathematical Economics (T. Maruyama, ed.), vol. 29, pp. 175-191.  
» CrossRef   » Google Scholar   » PubMed   » DOAJ   » CAS   » Scopus  

[5] Ahmad B., Rehman F. (1991) Math. Japonica, 36, no. 2, 9-16.  
» CrossRef   » Google Scholar   » PubMed   » DOAJ   » CAS   » Scopus  

[6] Romaguera S., Cheea E. (1990) Math. Japonica, 35, no. 1, 137-139  
» CrossRef   » Google Scholar   » PubMed   » DOAJ   » CAS   » Scopus  

[7] Jungck G. (1988) Int. J. Math. Sci. 21 (1) 125- 132  
» CrossRef   » Google Scholar   » PubMed   » DOAJ   » CAS   » Scopus  

[8] Hicks T.L. (1988) Math. Japonica 33 no. 2, 231- 236  
» CrossRef   » Google Scholar   » PubMed   » DOAJ   » CAS   » Scopus  

[9] Singh S. L., Tiwari B., Gupta V. (1980) Math. Nachr. 95, 293-297.  
» CrossRef   » Google Scholar   » PubMed   » DOAJ   » CAS   » Scopus  

[10] Rhoades B. (1975) Math. Nachr. 91, 151-155  
» CrossRef   » Google Scholar   » PubMed   » DOAJ   » CAS   » Scopus  

[11] Iseki K. (1975) Math. Seminar Notes XIX  
» CrossRef   » Google Scholar   » PubMed   » DOAJ   » CAS   » Scopus  

[12] Gahler S. (1966) Math. Pures et Appl., 655-664  
» CrossRef   » Google Scholar   » PubMed   » DOAJ   » CAS   » Scopus  

[13] Gahler S. (1965) Math. Nachr. 28, 235-244.  
» CrossRef   » Google Scholar   » PubMed   » DOAJ   » CAS   » Scopus  

[14] Gahler S. (1963) Math. Nachr. 26, 115-142  
» CrossRef   » Google Scholar   » PubMed   » DOAJ   » CAS   » Scopus