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Convergence rates in regularization for a system of nonlinear ill-posed equations with m -accretive operators

机译:具有m-增生算子的非线性不适定方程组正则化的收敛速度。

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In this paper, we study an operator version of the modified Browder-Tikhonov regularization method for finding a common solution for a system of ill-posed operator equations involving m-accretive operators A i , i = 0 , … , N , in a reflexive Banach space. The convergence rates of the regularized solutions are estimated not only in the infinite-dimensional space, but also in connection with its finite-dimensional approximations without the weakly sequential continuity of the dual mapping. MSC:47H17, 47H20.
机译:在本文中,我们研究了修正的Browder-Tikhonov正则化方法的一个算子版本,该算子版本用于在自反函数中找到包含m个增生算子A i,i = 0,…,N的不适定算子方程组的通用解。 Banach空间。正则解的收敛速度不仅可以在无穷维空间中估算,而且还可以与它的有限维近似值结合使用,而无需对偶映射的弱顺序连续性。 MSC:47H17、47H20。

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