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Newton-Tikhonov regularization of ill-posed Hammerstein operator equation

机译:Newton-Tikhonov非占用Hammerstein操作员方程规则

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摘要

In this paper we report on a new iterative method for regularizing a nonlinear Hammerstein operator equation in Hilbert spaces. The proposed Newton-Tikhonov method is a combination of Tikhonov regularization and a Newton's iteration. Under the assumptions that the operator F is continuous Fréchet differentiable with a Lipschitz-continuous first derivative and that the solution of (1.1) fulfills a smoothness condition, we will give a convergence rate result.
机译:在本文中,我们报告了赫伯特空间中规范非线性Hammerstein操作员方程的新迭代方法。 拟议的牛顿-Tikhonov方法是Tikhonov正规和牛顿迭代的组合。 在操作员F是连续FRÉCHET的假设下,与Lipschitz连续的第一衍生物微分,并且(1.1)的溶液满足平滑度条件,我们将提供收敛速率结果。

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