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- W1548480834 abstract "Let q > 1 and E be a real q-uniformly smooth Banach space, Kbe a nonempty closed convex subset of E and T : K → K be a Lipschitzcontinuous mapping. Let {un} and {vn} be bounded sequences in K and{αn} and {βn} be real sequences in [0, 1] satisfying some restrictions. Let{xn} be the sequence generated from an arbitrary x1 ∈ K by the Ishikawaiteration process with errors: yn = (1 − βn)xn + βnTxn + vn, xn+1 =(1−αn)xn +αnTyn +un, n ≥ 1. Sufficient and necessary conditions for thestrong convergence {xn} to a fixed point of T is established." @default.
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- W1548480834 date "2006-01-02" @default.
- W1548480834 modified "2023-09-26" @default.
- W1548480834 title "STRONG CONVERGENCE THEOREMS OF ISHIKAWA ITERATION PROCESS WITH ERRORS FOR FIXED POINTS OF LIPSCHITZ CONTINUOUS MAPPINGS IN BANACH SPACES" @default.
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- W1548480834 doi "https://doi.org/10.11650/tjm.10.2006.902" @default.
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