Approximating fixed points of nonexpansive type mappings.
Approximating fixed points of non-Lipschitzian mappings by metric projections.
Approximating fixed points of non-self asymptotically nonexpansive mappings in Banach spaces.
Approximating fixed points of total asymptotically nonexpansive mappings.
Approximating fixed points of -firmly nonexpansive mappings in Banach spaces.
Approximating solution of nonlinear variational inclusions by Ishikawa iterative process with errors in Banach spaces.
Approximating solutions of split equality of some nonlinear optimization problems using an inertial algorithm
This paper presents an inertial iterative algorithm for approximating a common solution of split equalities of generalized mixed equilibrium problem, monotone variational inclusion problem, variational inequality problem and common fixed point problem in real Hilbert spaces. The algorithm is designed in such a way that it does not require prior knowledge of the norms of the bounded linear operators. We prove a strong convergence theorem under some mild conditions of the control sequences and also...
Approximating the fixed points of some nonlinear operator equations
Approximating the zeros of accretive operators by the Ishikawa iteration process.
Approximating zero points of accretive operators with compact domains in general Banach spaces.
Approximation common fixed point of asymptotically quasi-nonexpansive-type mappings by the finite steps iterative sequences.
Approximation du point fixe et applications faiblement contractantes.
Approximation in the sense of Kato for the transport problem.
Approximation methods for common fixed points of mean nonexpansive mapping in Banach spaces.
Approximation methods for solving the Cauchy problem
In this paper we give some new results concerning solvability of the 1-dimensional differential equation with initial conditions. We study the basic theorem due to Picard. First we prove that the existence and uniqueness result remains true if is a Lipschitz function with respect to the first argument. In the second part we give a contractive method for the proof of Picard theorem. These considerations allow us to develop two new methods for finding an approximation sequence for the solution....
Approximation of a common random fixed point for a finite family of random operators.
Approximation of attainable sets of an evolution inclusion of subdifferential type.
Approximation of common fixed points of a countable family of relatively nonexpansive mappings.
Approximation of common random fixed points of finite families of N-uniformly -Lipschitzian asymptotically hemicontractive random maps in Banach spaces.
Approximation of common solutions to system of mixed equilibrium problems, variational inequality problem, and strict pseudo-contractive mappings.