Semicompatibility and fixed point theorems for reciprocally continuous maps in a fuzzy metric space.
Badshah, V.H., Joshi, Varsha (2011)
Journal of Applied Mathematics
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Displaying similar documents to “Compatible mappings of type and weak compatibility in fuzzy metric spaces”
Semicompatibility and fixed point theorems for reciprocally continuous maps in a fuzzy metric space.
Semicompatibility and fixed point theorems in fuzzy metric space using implicit relation.
Singh, Bijendra, Jain, Shishir (2005)
International Journal of Mathematics and Mathematical Sciences
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Common fixed points of maps on fuzzy metric spaces.
Mishra, S.N., Sharma, Nilima, Singh, S.L. (1994)
International Journal of Mathematics and Mathematical Sciences
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Impact of common property (E.A.) on fixed point theorems in fuzzy metric spaces.
Gopal, D., Imdad, M., Vetro, C. (2011)
Fixed Point Theory and Applications [electronic only]
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Some fixed point results in Menger spaces using a control function.
Dutta, P.N., Choudhury, B.S., Das, Krishnapada (2009)
Surveys in Mathematics and its Applications
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On fuzzy -contractive mappings in fuzzy metric spaces.
Miheţ, Dorel (2007)
Fixed Point Theory and Applications [electronic only]
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A contraction theorem in fuzzy metric spaces.
Razani, Abdolrahman (2005)
Fixed Point Theory and Applications [electronic only]
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Partial Fuzzy Metric Space and Some Fixed Point Results
Shaban Sedghi, Nabi Shobkolaei, Ishak Altun (2015)
Communications in Mathematics
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In this paper, we introduce the concept of partial fuzzy metric on a nonempty set and give the topological structure and some properties of partial fuzzy metric space. Then some fixed point results are provided.
Urysohn’s lemma, gluing lemma and contraction mapping theorem for fuzzy metric spaces
Elango Roja, Mallasamudram Kuppusamy Uma, Ganesan Balasubramanian (2008)
Mathematica Bohemica
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In this paper the concept of a fuzzy contraction mapping on a fuzzy metric space is introduced and it is proved that every fuzzy contraction mapping on a complete fuzzy metric space has a unique fixed point.