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- W108743886 abstract "In this article, we describe a functional–discrete method (FD>-method) for solving operator equations and abstract eigenvalue problems. The algorithm of the method includes a recurrent solution of a sequence of problems with a fixed operator, which is “simpler” than the initial one, and a changing right-hand side. We prove that, with fairly general assumptions, the FD-method converges with the rate of a geometric progression, i.e., has exponential convergence rate." @default.
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- W108743886 doi "https://doi.org/10.1023/a:1011333314231" @default.
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