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One classical way to study nonexpansive mappings is to use contractions to approximate a nonexpansive mapping [9 11].
One classical way to study nonexpansive mappings is to use contractions to approximate a nonexpansive mapping; see ([1, 2]).
One classical way to study nonexpansive mappings is to use contractions to approximate a nonexpansive mapping [21, 33, 34].
For the class of nonexpansive mappings, one classical way to study nonexpansive mappings is to use contractions to approximate a nonexpansive mapping [10, 11].
One classical way to study nonexpansive mappings is to use contractions to approximate a nonexpansive mapping; for more details, see [6 12] and the references therein.
T is said to be nonexpansive if ∥ T x − T y ∥ ≤ ∥ x − y ∥, ∀ x, y ∈ C. T is said to be pseudocontractive if there exists some j ( x − y ) ∈ J ( x − y ) such that 〈 T x − T y, j ( x − y ) 〉 ≤ ∥ x − y ∥ 2, ∀ x, y ∈ C. For the class of nonexpansive mappings, one classical way to study nonexpansive mappings is to use contractions to approximate a nonexpansive mapping [2, 3].
Similar(44)
In this case, the notation is used, and the sequence of mappings is said to converge graphically to.
A robust controller with nonlinear error and state feedback mappings is designed to guarantee robust tracking and to ensure stability, as well as to attain disturbance rejection.
On the other hand, establishing similar in silico to in vivo mappings is expected to be challenging.
A mappings is said to be a -strictly pseudocontractive mapping if there exists such that (4.3).
In addition, based on analysis using MICM, a method using exact mappings is proposed to remedy the inaccuracy and incompleteness of global analysis due to interpolated mappings and the assumption of the sink cell.
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