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Random fixed point of mappings over a Hilbert space with a probability measure

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In this paper an appropriate scheme of iteration have been presented for proving random xed point theorem for a class of mappings that includes semi non-expansive mapping over a Hilbert Space

Abstract

In this paper an appropriate scheme of iteration have been presented for proving random xed point theorem for a class of mappings that includes semi non-expansive mapping over a Hilbert Space

참고문헌 (6)

  1. Hans, O, "Random fixed point theorems, Trans First Prague conf. Information Theory Statist, Decision Functions and Random Process", 105~125 (1956)
  2. Kannan, R, "Some results on fixed points I", Bull. Cal. Math. Soc., 60, pp.71~76 (1968)
  3. Joshi, M.C, "Some Topics in Non linear Functional Analysis" (1984), Wiley Eastern Ltd
  4. Debnath, L, "Introduction to Hilbert Spaces with Applications" (2005), Elsevier Academic Press
  5. Ishikawa, S, "Common xed points and iteration of commuting nonexpansive mappings", Pacific J. Math, 80, pp.493~501 (1979)
  6. Saha M, "On some random xed point of mappings over a Banach Space with a probability measure", Proc. Nat. Acad. of Sci., India, 76(A), pp.219~224 (2006)

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