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Ishikawa Iterative Sequence with Errors for $\varphi$-Strongly Accretive Operators

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Abstract

In this paper, the iterative solution is studied for equa-tion Tx = f with a uniformly continuous '-strongly accretive opera-tors in arbitrary real Banach spaces. Our results extend, generalize and improve the corresponding results obtained by Zeng [11].

참고문헌 (13)

  1. "An approximation method for monotone Lipschitzian operators in Hilbert spaces", series a, pp.59~63 (1986)
  2. "The iterative solution of the equation f = x + Tx for a monotone operator T in Lp space", 116, pp.531~537 (1986)
  3. "Iterative solutions of nonlinear accretive oper-ator equations in arbitrary Banach spaces", 36, pp.863~872 (1999)
  4. "Nonlinear accretive and pseudo-contractive operator equations in Banach spaces", 31, pp.779~789 (1998)
  5. "Approximation of the zeros of m-accretive operator", 37, pp.81~96 (1999)
  6. "Iterative solution of 0 2Ax for an m-accretive operator A in certain Ba-nach spaces", 269, pp.421~430 (2002)
  7. "An iterative process for nonlinear monotonic nonexpansive opera-tors in Hilbert space", 32, pp.223~225 (1978)
  8. "Nonlinear semigroups and evolutions equations", 19, pp.508~520 (1967)
  9. "Ishikawa-type and Mann-type iterative process with errors for constructing solutions of nonlinear equations involving m-accretive operators in Banach spaces", 34, pp.307~317 (1998)
  10. "Iterative solution of nonlinear equations with ?", 77, pp.508~516 (2001)
  11. "Ishikawa type iterative sequences with errors for Lipschitzian '-strongly accretive operator equations in arbitrary Banach spaces", 11, pp.25~33 (2002), Chinese Univ.
  12. "An iterative procedure for constructing zeros of accretive sets in Banach spaces", 2, pp.85~92 (1978)
  13. "Ishikawa and Mann Iterative process with errors for nonlinear strongly accretive operator equations", 224, pp.101~ (1998)

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