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Schreiber, Computing generalized inverses and eigenvalues of symmetric matrices using systolic arrays, in: R. Glowinski, J.L. Lious (Eds)., Computing Methods in Applied Science and Engineering, North-Holland, Amsterdam, 1984; T. Söderstörm, G.W. Stewant, On the numerical properties of an iterative method for computing the Moore Penrose generalized inverse, SIAM J. Numer.
They proposed and analyzed an iterative method for computing the approximate solutions of system of variational inequalities.
In 2003, Xu [4] introduced an iterative method for computing the approximate solutions of a quadratic minimization problem over the set of fixed points of a nonexpansive mapping defined on a real Hilbert space.
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In this paper, we present an iterative method for computing periodic orbits, which has the advantage of improving the convergence of previous Newton-like schemes, especially near bifurcation points.
In 1981, Starr published an iterative method for computing a representation of a given sum-point; however, his computational proof provides a weaker bound than does the original result.
In this section, we prove a strong convergence theorem based on the proposed iterative method for computing the approximate common solution of SGEP (5 - 6) and FPP (1) for a nonexpansive semigroup in real Hilbert spaces.
This alternate formulation enables us to suggest some iterative methods for computing the approximate solution.
This alternative formulation enables us to suggest some iterative methods for computing the approximate solution.
This alternative formulation enables us to suggest some iterative methods for computing the approximate solution (see [36, 42, 43]).
One of the interesting directions, from the research view point, in the theory of variational inequalities is to develop some new iterative methods for computing the approximate solutions of different kinds of variational inequalities.
Based on the well-known extragradient method, viscosity approximation method and Mann iterative method, we propose and analyze a generalized extra-gradient iterative method for computing a common element.
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