Sentence examples for mappings are presented from inspiring English sources

In the paper general theorems on common fixed point for four mappings are presented.

The Poincare mappings are presented to show the correspondence of the original 4 dof and averaged 3 dof systems.

In particular, some significant best proximity point results for multivalued mappings are presented in [13]; see also the references therein.

As applications, the theorems of strong convergence to common fixed points of two finite families of pseudo-contractive mappings are presented.

Using order continuity, some random fixed point theorems and random periodic point theorems for increasing, decreasing, and mixed monotone random mappings are presented.

In a real uniformly convex and uniformly smooth Banach space, some new monotone projection iterative algorithms for countable maximal monotone mappings and countable weakly relatively non-expansive mappings are presented.

In the IR test, sounds from different musical instruments encoded using the different mappings were presented to the subjects.

A generalized version of the theorem of Hyers for approximately linear mappings was presented by Rassias [12] in 1978 by considering the case when inequality (1.2) is unbounded.

The notion of uniformly closed mappings is presented and an example will be given which is a countable family of uniformly closed relatively quasi-nonexpansive mappings but not a countable family of relatively nonexpansive mappings.

As an extension of the class of ((alpha,psi -Meir-Keeler-Khan single-valpha,psi -Meir-Keeler-Khandjel et alpha,psi -Meir-Keeler-Khansi))-Meir-Keeler-Khalpha,psi -Meir-Keeler-Khanresented.

A new viscosity method for hierarchically approximating some common fixed point of an infinite family of nonexpansive mappings is presented; and some strong convergence theorems for solving variational inequality problems and hierarchical fixed point problems are obtained without the aid of the convex linear combination of a countable family of nonexpansive mappings.