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Inversion of perturbed linear operators that are singular at the origin

机译:原点为奇数的摄动线性算子的求逆

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We consider the inversion of perturbed linear operators on Hubert space. Namely, we study linear operators that depend on a small parameter and are singular when the parameter is equal to zero. First we consider the affine dependence on the parameter. We treat subsequently the cases of bounded operators with closed range, bounded operators with non closed range, and densely defined and closed unbounded operators. Then, we extend the results to the cases of polynomial and analytic perturbations.
机译:我们考虑了Hubert空间上摄动线性算子的反演。即,我们研究依赖于小参数并且当参数等于零时是奇异的线性算子。首先我们考虑仿射对参数的依赖。随后,我们处理具有封闭范围的有界算子,具有非封闭范围的有界算子以及密集定义和封闭的无界算子的情况。然后,将结果扩展到多项式和解析扰动的情况。

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