A Common Fixed Point Theorem for Two Pairs of Mappings in Dislocated Metric Space

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ISSN Print: 2161-1203
ISSN Online: 2161-1211
www.scirp.org/journal/ajcm
E-mail: ajcm@scirp.org

"A Common Fixed Point Theorem for Two Pairs of Mappings in Dislocated Metric Space"
written by Dinesh Panthi, Kanhaiya Jha, Pavan Kumar Jha, P. Sumati Kumari,
published by American Journal of Computational Mathematics, Vol.5 No.2, 2015

has been cited by the following article(s):

[1]	COMMON FIXED POINTS FOR ABSORBING MAPPINGS SATISFYING A CO-INCIDENCE RANGE PROPERTY IN DISLOCATED METRIC SPACES
	2020

[2]	A common fixed point theorem for Reich type co-cyclic contraction in dislocated quasi-metric paces
	Ethiopian Journal of Science and Technology, 2017

[3]	Connecting various types of cyclic contractions and contractive self-mappings with Hardy-Rogers self-mappings
	Fixed Point Theory and Applications, 2016

[4]	Cyclic compatible contraction and related fixed point theorems
	Fixed Point Theory and Applications, 2016

[5]	Common Fixed Point Theorems for Mappings of Compatible Type (A) in Dislocated Metric Space
	Nepal Journal of Science and Technology, 2016

[6]	Remarks on Multiplicative Metric Spaces and Related Fixed Points
	arXiv preprint arXiv:1512.03771, 2015

[7]	Common fixed point theorems for compatible mapping in dislocated metric space
	Int. J. Math. Anal, 2015

[8]	Common fixed point theorems for compatible mappings in dislocated metric space
	2015

[1]	Connecting various types of cyclic contractions and contractive self-mappings with Hardy-Rogers self-mappings Fixed Point Theory and Applications, 2016 DOI:10.1186/s13663-016-0498-3

[2]	Cyclic compatible contraction and related fixed point theorems Fixed Point Theory and Applications, 2016 DOI:10.1186/s13663-016-0521-8

[3]	Cyclic compatible contraction and related fixed point theorems Fixed Point Theory and Applications, 2016 DOI:10.1186/s13663-016-0521-8

[4]	Connecting various types of cyclic contractions and contractive self-mappings with Hardy-Rogers self-mappings Fixed Point Theory and Applications, 2016 DOI:10.1186/s13663-016-0498-3

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