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These results were obtained using a simulation approach combining affine mapping with the finite element method.
Let S : C → C be an asymptotically nonexpansive mapping with the sequence { s n }, and T : C → C an asymptotically nonexpansive mapping with the sequence { t n }.
We assert that is a strictly contractive mapping with the Lipschitz constant.
RDT returns the atom mapping with the minimum number of modified bonds.
First, we prove that J is a strictly contractive mapping with the Lipschitz constant 2α.
Every nonexpansive mapping is an asymptotically nonexpansive mapping with the sequence { 1 }.
In general, Smt mapping showed some improvements over Std mapping with the MCI test.
The topography images were colored with adhesion mapping with the scale bars = 200 nm.
Then T is a generalized asymptotically ϕ-nonexpansive mapping with the fixed point set { 0 }.
An example mapping with the MARTE allocation mechanism is shown in Figure 9.
Lek be a nonempty, closed, convex subset of and a contractive mapping with the coefficient.
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