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Since Nadler, many authors have studied Banach's fixed point theorem for multi-valued mappings in several ways [2 7].
One of the recently popular topics in fixed point theory is to show the existence of fixed points of cyclic contraction mappings in several spaces.
The notion of the -monotonicity has revitalized the theory of maximal monotone mappings in several directions, especially in the domain of applications.
Since then, many authors studied the problem of existence of fixed points for single-valued mappings and multivalued mappings in several spaces with graphs; see [19 23].
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Especially, it is considered very natural and curious to investigate the existence and uniqueness of a fixed point for several contraction type mappings in various abstract spaces.
MetaMap identifies several possible mappings in each phrase and several candidates for each one.
Several authors have obtained fixed point and common fixed point results for various classes of mappings in the setting of several spaces (see [1 6] and the references therein).
As we wanted to use pre-existing mappings of the visual areas in several subjects that had been obtained by retinotopic mapping (Engel et al. 1994; Goebel et al. 1998; Kriegeskorte and Goebel 2001; Linden et al. 1999; Sereno et al. 1995) in a previous study (Muckli et al. 2005), we analyzed fMRI data at the single subject level.
As we know, the existing literature of approximating convergence for several mappings in CAT 0) spaces restricts to explicit iteration schemes.
The existence of fixed points, an invariant approximation and convergence theorems for several mappings in CAT 0) spaces have been studied by many authors (see [8 19]).
The existence of fixed points and convergence theorems for several mappings in CAT 0) spaces has been investigated by many authors (see also [10 15]).
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