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A NEW RESULT ON THE SINGULAR VALUEASYMPTOTICS OF INTEGRATIONOPERATORS WITH WEIGHTS

机译:具有权重的积分算子的奇异值渐近性的新结果

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It is an interesting question for the analysis oflinear ill-posed operator equations Ax = y and it seems to beof some importance for regularization theory whether a non-compact linear operator with non-closed range applied to acompact linear operator mapping between Hilbert spaces canalter the degree of ill-posedness determined by the singularvalue decay rate an (A) iu 0 as niu of the compact opera-tor A. For giving some more answer to that question we workin the space L~2(0,1) and focus on non-compact multiplication
机译:对于线性不适定算子方程Ax = y的分析,这是一个有趣的问题,对于正则化理论来说,是否将非封闭范围的非紧致线性算子应用于希尔伯特空间之间的紧致线性算子映射,似乎对它很重要。由紧致算子A的nu的奇异值衰减率an(A)iu 0决定的不适姿势程度。为了进一步解答该问题,我们在空间L〜2(0,1)中进行研究非紧乘

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