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We can never know the beast through its own eyes, although many authors try to do just that.
Therefore, many authors try to modify Mann's iteration process to have strong convergence.
Note that, recently, many authors try to extend the above result from Hilbert spaces to a Banach space setting.
Therefore, many authors try to modify the normal Mann iterative process to have strong convergence for nonexpansive mappings; see, e.g., [10 24] and the references therein.
Therefore, many authors try to modify the original Mann's iterative process to ensure the strong convergence for nonexpansive mappings (see [3, 7 13] and the references therein).
Therefore, many authors try to modify normal Mann's iteration process to have strong convergence for nonexpansive mappings (see, e.g., [5 8] and the references therein).
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Later, many authors tried to generalize them to various types of abstract convex spaces.
Because of this fact, in Late Antiquity and the Middle Ages many authors tried to reformulate the doctrine of relatives.
Since the Mann iterative algorithm only has weak convergence in infinite dimension spaces, many authors tried to modify the normal Mann iteration algorithm to have strong convergence for nonexpansive mappings.
Many authors tried hard to investigate zeros of difference and divided difference of meromorphic solutions of difference equation and obtained profound results (see [7, 9, 10], etc).. Fixing the connection of d and k, we get the number of Nevanlinna exceptional values of a meromorphic solution f of (1.1) and discover some very good properties of f.
Although many authors tried to understand the genetic control of cortical regionalization, the processes underlying development of cortical convolutions remained essentially unknown [ 8, 19].
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