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COMMON FIXED POINT THEOREMS IN G-FUZZY METRIC SPACES

Year 2016, Issue: 10, 12 - 18, 01.03.2016

Abstract

In this paper, we obtain a unique common fixed point theorem for six weakly compatible mappings in G-fuzzy metric spaces

Year 2016, Issue: 10, 12 - 18, 01.03.2016

Abstract

There are 0 citations in total.

Details

Other ID JA76JU77BG
Journal Section Research Article
Authors

Madurai Veeran Jeyaraman This is me

Rengasamy Muthuraj This is me

Mangaiyarkarasu Sornavalli This is me

Muthukaruppan Jeyabharathi This is me

Publication Date March 1, 2016
Submission Date March 1, 2016
Published in Issue Year 2016 Issue: 10

Cite

APA Jeyaraman, M. V., Muthuraj, R., Sornavalli, M., Jeyabharathi, M. (2016). COMMON FIXED POINT THEOREMS IN G-FUZZY METRIC SPACES. Journal of New Theory(10), 12-18.
AMA Jeyaraman MV, Muthuraj R, Sornavalli M, Jeyabharathi M. COMMON FIXED POINT THEOREMS IN G-FUZZY METRIC SPACES. JNT. March 2016;(10):12-18.
Chicago Jeyaraman, Madurai Veeran, Rengasamy Muthuraj, Mangaiyarkarasu Sornavalli, and Muthukaruppan Jeyabharathi. “COMMON FIXED POINT THEOREMS IN G-FUZZY METRIC SPACES”. Journal of New Theory, no. 10 (March 2016): 12-18.
EndNote Jeyaraman MV, Muthuraj R, Sornavalli M, Jeyabharathi M (March 1, 2016) COMMON FIXED POINT THEOREMS IN G-FUZZY METRIC SPACES. Journal of New Theory 10 12–18.
IEEE M. V. Jeyaraman, R. Muthuraj, M. Sornavalli, and M. Jeyabharathi, “COMMON FIXED POINT THEOREMS IN G-FUZZY METRIC SPACES”, JNT, no. 10, pp. 12–18, March 2016.
ISNAD Jeyaraman, Madurai Veeran et al. “COMMON FIXED POINT THEOREMS IN G-FUZZY METRIC SPACES”. Journal of New Theory 10 (March 2016), 12-18.
JAMA Jeyaraman MV, Muthuraj R, Sornavalli M, Jeyabharathi M. COMMON FIXED POINT THEOREMS IN G-FUZZY METRIC SPACES. JNT. 2016;:12–18.
MLA Jeyaraman, Madurai Veeran et al. “COMMON FIXED POINT THEOREMS IN G-FUZZY METRIC SPACES”. Journal of New Theory, no. 10, 2016, pp. 12-18.
Vancouver Jeyaraman MV, Muthuraj R, Sornavalli M, Jeyabharathi M. COMMON FIXED POINT THEOREMS IN G-FUZZY METRIC SPACES. JNT. 2016(10):12-8.


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