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Strong convergence theorems for solving a general system of finite variational inequalities for finite accretive operators and fixed points of nonexpansive semigroups with weak contraction mappings

机译:强收敛定理,用于求解有限增生算子和具有弱压缩映射的非扩张半群的不动点的有限变分不等式的一般系统

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In this paper, we prove a strong convergence theorem for finding a common solution of a general system of finite variational inequalities for finite different inverse-strongly accretive operators and solutions of fixed point problems for a nonexpansive semigroup in a Banach space based on a viscosity approximation method by using weak contraction mappings. Moreover, we can apply the above results to find the solutions of the class of k-strictly pseudocontractive mappings and apply a general system of finite variational inequalities into a Hilbert space. The results presented in this paper extend and improve the corresponding results of Ceng et al. (2008), Katchang and Kumam (2011), Wangkeeree and Preechasilp (2012), Yao et al. (2010) and many other authors. MSC:47H05, 47H10, 47J25.
机译:在本文中,我们证明了一个强收敛定理,可用于基于黏性近似来寻找有限不同反强增算子的有限变分不等式的一般系统的公共解和Banach空间中非膨胀半群的不动点问题的解使用弱收缩映射的方法。此外,我们可以应用以上结果找到k-严格伪压缩映象类的解,并将有限的变分不等式的一般系统应用到希尔伯特空间。本文提出的结果扩展和改进了Ceng等人的相应结果。 (2008),Katchang和Kumam(2011),Wangkeeree和Preechasilp(2012),Yao等。 (2010年)和许多其他作者。 MSC:47H05、47H10、47J25。

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