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A common fixed point theorem for different mappings was obtained on a 2-metric space in [3, 4].
A remarkable result for nonlinear mappings was obtained by Wittmann [2] in the setting of Hilbert spaces.
Moreover, a similar result for subelliptic p-harmonic mappings was obtained by Hajłasz and Strzelecki in [32].
The best approximation results for multi-valued mappings was obtained by Kamran [26], Al-Thagafi and Shahzad [31], Beg et al. [32], O'Regan and Shahzad [33], and Markin and Shahzad [34].
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For those variants that fail to map, new mappings are obtained using ssaha2, an improved version of SSAHA http://www.sanger.ac.uk/resources/software/ssaha2/ [ 24].
Mappings are obtained for each dataset separately and the post mapping performance figures are represented by and in Table 7. Table 7 Per-condition performance of E-model, PESQ, and P.563 on wireless-VoIP degradation conditions available in the English and French datasets.
These mappings were obtained through link-level simulations.
Drug-Target mappings were obtained from two sources.
Some new fixed point theorems for these mappings are obtained.
As an application of our results, periodic points of weakly contractive mappings are obtained.
Here also an existence theorem and fixed-point theorem for general mappings are obtained.
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