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Recently, Matsushita and Takahashi [24] first investigated fixed point problems of relatively nonexpansive mappings based on hybrid projection methods.
In literature, many authors investigated fixed point theorems for probabilistic φ-contractions in Menger spaces; see [2 7].
Recently, Tada and Takahashi [14] investigated fixed points of nonexpansive mappings and solutions of equilibrium problem (1.2).
In 2003, Takahashi and Toyoda [30] investigated fixed points of nonexpansive mappings and solutions of variational inequality (1.3).
Subsequently, many authors investigated fixed point problems of nonlinear mappings based on the methods in the framework of Hilbert spaces.
Two practical cases are investigated: fixed wavelength (Case I) and arbitrary rough surface with a fixed remote load (Case II).
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We investigate fixed points of the completely continuous operator T : P → P defined by (3.1).
In this paper, we investigate fixed point problems of a continuous pseudo-contraction based on a viscosity iterative scheme.
In this paper, motivated by the above results, we investigate fixed points of strictly pseudocontractive mappings and solutions of equilibrium problem (1.1).
Motivated by the above results, we investigate fixed point problems of asymptotically strict pseudocontractions and zero point problems of the sum of two monotone mappings.
Studies other than RCTs or prospective controlled studies, studies that did not investigate enamel color changes or did not investigate fixed appliance interventions, and animal studies were excluded during the screening process.
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