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Equations corresponding to boundary points are established.
Strong and weak convergence theorems of common fixed points are established.
Strong convergence theorems of common fixed points are established in a real q-uniformly Banach space.
Strong convergence theorems of common fixed points are established in a Banach space.
First, several existence theorems of maximal and minimal points are established.
Strong convergence theorems of zero points are established in a Banach space.
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A calibration dataset of points was established using stratified random sampling (n = 352,188).
Five sampling points were established in nine family farms at each mosaic.
A weak convergence theorem of fixed points is established in the framework of Hilbert spaces.
Some results on existence and uniqueness conditions for fixed points were established for such mappings via α-admissible meaning.
During the four decades, many famous existence theorems of fixed points were established; see, for example, [1 5].
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