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Maximal Stationary Iterative Methods for the Solution of Operator Equations,

机译:求解算子方程的极大平稳迭代法,

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The author studies stationary iterative methods of maximal order for calculating zeros of operator equations. These methods use the values of the operator and its first s Frechet derivatives at n previous iteration points. A sufficient condition is introduced for an iterative method to have maximal order in a certain class of admissible methods. The maximality of the interpolatory method (I sub n,s) is proved in the scalar case. For the m dimensional case, 2

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