
doi: 10.1007/bf03182637
The Ishikawa iterative process associated to a continuous strongly pseudocontractive map is shown to converge, in a strong sense, towards the fixed point of that map.
uniformly convex space, Fixed-point theorems, Iterative procedures involving nonlinear operators, fixed point, duality map, strong pseudocontraction, Ishikawa iteration, Reich's inequality
uniformly convex space, Fixed-point theorems, Iterative procedures involving nonlinear operators, fixed point, duality map, strong pseudocontraction, Ishikawa iteration, Reich's inequality
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