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- Songnian He, Caiping Yang, Peichao Duan
- Applied Mathematics and Computation
- 2010

- Peichao Duan
- J. Applied Mathematics
- 2013

- Peichao Duan
- 2010

Let {Si}i 1 be N strict pseudo-contractions defined on a closed and convex subset C of a real Hilbert space H. We consider the problem of finding a common element of fixed point set of these mappings and the solution set of a system of equilibrium problems by parallel and cyclic algorithms. In this paper, new iterative schemes are proposed for solving this… (More)

Let {Si}i 1 be N strict pseudocontractions defined on a closed convex subset C of a real Hilbert space H. Consider the problem of finding a common element of the set of fixed point of these mappings and the set of solutions of an equilibrium problem with the parallel and cyclic algorithms. In this paper, we propose new iterative schemes for solving this… (More)

- Peichao Duan, Jing Zhao
- 2011

Let {S i } N i=1 be N uniformly continuous asymptotically l i-strict pseudocontractions in the intermediate sense defined on a nonempty closed convex subset C of a real Hilbert space H. Consider the problem of finding a common element of the fixed point set of these mappings and the solution set of a system of equilibrium problems by using hybrid method. In… (More)

- Peichao Duan, Songnian He
- 2014

We combine a sequence of contractive mappings {f n } and propose a generalized viscosity approximation method. One side, we consider a nonexpansive mapping S with the nonempty fixed point set defined on a nonempty closed convex subset C of a real Hilbert space H and design a new iterative method to approximate some fixed point of S, which is also a unique… (More)

- Peichao Duan
- J. Applied Mathematics
- 2013

- Peichao Duan, Aihong Wang
- J. Applied Mathematics
- 2012

We propose an implicit iterative scheme and an explicit iterative scheme for finding a common element of the set of fixed point of infinitely many strict pseudocontractive mappings and the set of solutions of an equilibrium problem by the general iterative methods. In the setting of real Hilbert spaces, strong convergence theorems are proved. Our results… (More)

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