Results 91 to 100 of about 1,168,012 (202)
Recently Kilicman et al. (2006) propose a variational fixed point iteration technique with the Galerkin method for the determination of the starting function for the solution of second order linear ordinary differential equation with two-point boundary ...
Nakone Bello +2 more
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The convergence of mean value iteration for a family of maps
We consider a mean value iteration for a family of functions, which corresponds to the Mann iteration with limn→∞ αn≠0. We prove convergence results for this iteration when applied to strongly pseudocontractive or strongly accretive maps.
B. E. Rhoades, Ştefan M. Şoltuz
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We study the stability of the Mann and Ishikawa iteration procedures for the class of Lipschitz φ-strongly pseudocontractive maps in arbitrary real Banach spaces.
Osilike, M.O
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Mann iteration process for monotone nonexpansive mappings with a graph
Let ( X , ∥
Monther Rashed Alfuraidan
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A Common Fixed Point Theorem for Two Random Operators using Random Mann Iteration Scheme
: In this paper, we proved that if a random Mann iteration scheme is defined by two random operators is convergent under some contractive inequality the limit point is a common fixed point of each of two random operators in Banach space.
Dhakde, Alkesh Kumar +2 more
core
On the Application of Mann-Iterative Scheme with h-Convexity in the Generation of Fractals
Self-similarity is a common feature among mathematical fractals and various objects of our natural environment. Therefore, escape criteria are used to determine the dynamics of fractal patterns through various iterative techniques. Taking motivation from
Asifa Tassaddiq +4 more
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Faster Multistep Iterations for the Approximation of Fixed Points Applied to Zamfirescu Operators
By taking a counterexample, we prove that the multistep iteration process is faster than the Mann and Ishikawa iteration processes for Zamfirescu operators.
Shin Min Kang +4 more
doaj +1 more source
The equivalence between the T-stabilities of modified Mann-Ishikawa and Mann-Ishikawa iterations
We show that all \(T\)-stabilities of Mann-Ishikawa iterations and modified Mann-Ishikawa iterations are equivalent.
Ştefan M. Şoltuz
doaj +2 more sources
Some stability theorems for some iteration processes [PDF]
summary:In this paper, we obtain some stability results for Picard and Mann iteration processes in metric space and normed linear space respectively, using two different contractive definitions which are more general than those of Harder and Hicks [4 ...
Imoru, C. O., Olatinwo, M. O.
core
We provide sufficient conditions for Picard iteration to converge faster than Krasnoselskij, Mann, Ishikawa, or Noor iteration for quasicontractive operators.
Xue Zhiqun, Rhoades BE
doaj

