ON SOFT FIXED POINT OF PICARD-MANN HYBRID ITERATIVE SEQUENCES IN SOFT NORMED LINEAR SPACES
In the present paper, we contribute to the development of soft set theory by introducing soft contractive-like operators and soft Picard-Mann hybrid iterative sequences. We then show that the soft Picard-Mann hybrid iterative sequences converges strongly to the unique soft fixed point for the class of soft contractive-like operators. Our results are generalization and improvement of several results on iterative schemes in literature.
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