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1994
The following fixed point theorem in a complete metric space is proved: Let \((X,d)\) be a bounded complete metric space and let \(T\) be a continuous mapping of \(X\) into itself. Let \(\varphi: \mathbb{R}_+^5\to \mathbb{R}_+\) be nondecreasing in each variable and let \(T\) satisfy the following condition for \(x\neq y\): \[ d(Tx,Ty)< \varphi\{d(x,Tx)
Tiwary, Kalishankar, Singh, G. N.
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The following fixed point theorem in a complete metric space is proved: Let \((X,d)\) be a bounded complete metric space and let \(T\) be a continuous mapping of \(X\) into itself. Let \(\varphi: \mathbb{R}_+^5\to \mathbb{R}_+\) be nondecreasing in each variable and let \(T\) satisfy the following condition for \(x\neq y\): \[ d(Tx,Ty)< \varphi\{d(x,Tx)
Tiwary, Kalishankar, Singh, G. N.
openaire +2 more sources
A Fixed Point Theorem for Generalized F-Contractions on Complete Metric Spaces
, 2015N. Dung, VO Thi LE Hang
semanticscholar +1 more source
A fixed point theorem for self-maps of a complete metric space fulfilling a contractive type condition is presented.
Bhola, Praveen K., Sharma, P. L.
openaire +3 more sources
Bhola, Praveen K., Sharma, P. L.
openaire +3 more sources
Verification of the Crooks fluctuation theorem and recovery of RNA folding free energies
Nature, 2005Felix Ritort, Christopher Jarzynski
exaly

