Exact(8)
Then,, such that.
Then, such that and for some.
Let is a compact interval in and be a continuous, increasing and convex such that for, be defined in (1.5) then, such that (3.2).
Otherwise, assume that such that is not a Cauchy sequence or, if so, it does not converge to zero while satisfying ; for all Then, such that (2.40).
If one applies the successive approximation method for solving (1.4) and for some, then, such that is the exact solution of (1.4).
Then, such that z is the unique fixed point of T q : ⋃ i ∈ p ̄ A i → ⋃ i ∈ p ̄ A i and ∃ y ≠ z ∈ ⋂ i ∈ p ̄ A i such that y and z are both fixed points of T : ⋃ i ∈ p ̄ A i → ⋃ i ∈ p ̄ A i.
Similar(52)
Namely, if is given then find such that implies.
Then is nonexpansive such that.
If then there exists such that implies.
Then for any such that (3.4).
(2 If, then there exists such that implies.
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Justyna Jupowicz-Kozak
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