Let E be separable q-uniformly smooth Banach space, q > 1, and let A: D(A) subset of or equal to E --> E be a K-positive definite operator. Let f is an element of E be arbitrary. An iterative method is constructed which converges strongly to the unique solution of the equation Ax = f. Our result resolves two questions raised by C. E. Chidume and S. J. Aneke (Appl. Anal. 50, 1993, 293). (C) 1997 Academic Press. [References: 13]
展开▼
机译：设E为可分离的q一致光滑Banach空间，q> 1，并令A：等于E-> E的D（A）子集为K正定算符。令f是E的元素是任意的。构造了一种迭代方法，该方法强烈收敛于方程Ax = f的唯一解。我们的结果解决了C. E. Chidume和S. J. Aneke（Appl。Anal。50，1993，293）提出的两个问题。 （C）1997学术出版社。 [参考：13]
展开▼
