Common Fixed Point Theorems for Finite Number of Mappings in Symmetric Spaces

B. Deshpande; R. Pathak

EN

Common Fixed Point Theorems for Finite Number of Mappings in Symmetric Spaces

Abstract

Generalized phi−recurrent, generalized concircular phi−recurrent, η−Einstein and Kenmotsu manifolds.

References

Aliouche, A., (2006), A common fixed point theorem for weakly compatible mappings in symmet- ric spaces satisfying contractive condition of integral type, Journal of Mathematical Analysis and Applications 332(2), pp. 796-802.
Jungck, G., (1996), Common fixed points for noncontinuous, nonself maps on nonmetric spaces, Far East Journal of Mathematical Sciences 4(2), pp. 199-215.
Jungck, G., (1986), Compatible mappings and common fixed points, International Journal of Mathe- matics and Mathematical Sciences 9(4), pp. 771-779.
Aamri, M. and Moutawakil, EI., (2002), Some new common fixed point theorems under strict con- tractive conditions, Journal of Mathematical Analysis and Applications 270(1), pp. 181-188.
Imdad, M., Ali, J. and Khan, L. (2006), Coincidence and fixed points in symmetric spaces under strict contractions, Journal of Mathematical Analysis and Applications 320(1), pp. 352-360.
Pant, R. P., (1998), Common fixed point theorems for contractive maps, Journal of Mathematical Analysis and Applications 226, pp. 251-258.
Pant, R. P., (1999), Common fixed points of Lipschitz type mapping pairs, Journal of Mathematical Analysis and Applications 240, pp. 280-283.
Pant, R. P., (1994), Common fixed points of noncommuting mappings, Journal of Mathematical Analysis and Applications 188(2), pp. 436-440.

Details

Primary Language

English

Subjects

-

Journal Section

-

Authors

B. Deshpande This is me

R. Pathak This is me

Publication Date

June 1, 2015

Submission Date

-

Acceptance Date

-

Published in Issue

Year 2015 Volume: 5 Number: 1

IZ

https://izlik.org/JA77ZM29HE

Cite

RIS / Bibtex

APA

Deshpande, B., & Pathak, R. (2015). Common Fixed Point Theorems for Finite Number of Mappings in Symmetric Spaces. TWMS Journal of Applied and Engineering Mathematics, 5(1), 10-20. https://izlik.org/JA77ZM29HE

AMA

1.Deshpande B, Pathak R. Common Fixed Point Theorems for Finite Number of Mappings in Symmetric Spaces. JAEM. 2015;5(1):10-20. https://izlik.org/JA77ZM29HE

Chicago

Deshpande, B., and R. Pathak. 2015. “Common Fixed Point Theorems for Finite Number of Mappings in Symmetric Spaces”. TWMS Journal of Applied and Engineering Mathematics 5 (1): 10-20. https://izlik.org/JA77ZM29HE.

EndNote

Deshpande B, Pathak R (June 1, 2015) Common Fixed Point Theorems for Finite Number of Mappings in Symmetric Spaces. TWMS Journal of Applied and Engineering Mathematics 5 1 10–20.

IEEE

[1]B. Deshpande and R. Pathak, “Common Fixed Point Theorems for Finite Number of Mappings in Symmetric Spaces”, JAEM, vol. 5, no. 1, pp. 10–20, June 2015, [Online]. Available: https://izlik.org/JA77ZM29HE

ISNAD

Deshpande, B. - Pathak, R. “Common Fixed Point Theorems for Finite Number of Mappings in Symmetric Spaces”. TWMS Journal of Applied and Engineering Mathematics 5/1 (June 1, 2015): 10-20. https://izlik.org/JA77ZM29HE.

JAMA

1.Deshpande B, Pathak R. Common Fixed Point Theorems for Finite Number of Mappings in Symmetric Spaces. JAEM. 2015;5:10–20.

MLA

Deshpande, B., and R. Pathak. “Common Fixed Point Theorems for Finite Number of Mappings in Symmetric Spaces”. TWMS Journal of Applied and Engineering Mathematics, vol. 5, no. 1, June 2015, pp. 10-20, https://izlik.org/JA77ZM29HE.

Vancouver

1.B. Deshpande, R. Pathak. Common Fixed Point Theorems for Finite Number of Mappings in Symmetric Spaces. JAEM [Internet]. 2015 Jun. 1;5(1):10-2. Available from: https://izlik.org/JA77ZM29HE