Abstract
We consider a pair of mixed type non-expansive mappings S and T on a nonempty, closed and convex subset K of a uniformly convex hyperbolic space (X, d, W) such that $$S:K\rightarrow K$$ and $$T:K\rightarrow X$$ and we discuss strong and $$\varDelta -$$ convergence theorems based on a Ishikwa type iterative scheme. The results are further extended to two pairs of self and nonself nonexpansive mappings
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