Results 41 to 50 of about 269,682 (199)
Convergence of Ishikawa Iterates of Quasi-Nonexpansive Mappings
Journal of Mathematical Analysis and Applications, 1997 The authors consider quasi-nonexpansive mappings in Banach spaces. A necessary and sufficient condition of Ishikawa iterates of such mappings is presented.
Ghosh, M. K., Debnath, Lokenath
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Faster Multistep Iterations for the Approximation of Fixed Points Applied to Zamfirescu Operators
Abstract and Applied Analysis, 2013 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
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SAV1 in Cooperation With FKBP52 Participates in Implantation
Advanced Science, EarlyView.The MST‐SAV1 complex modulates FKBP52 phosphorylation to fine‐tune PR activity, ensuring timely uterine transition to receptivity under estrogen signaling for implantation. Stromal SAV1 scaffolds MST1/2‐mediated FKBP52 phosphorylation via noncanonical Hippo to promote PR activity.
Yuhan Shao +10 more
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Remarks about a paper dealing with the equivalence of Mann and Ishikawa iterations
Journal of Numerical Analysis and Approximation Theory, 2004 We give an affirmative answer to the following question: are Mann and Ishikawa iterations equivalent under the assumptions that \(\lim_{n\rightarrow\infty }\alpha_{n}\neq0\;\) and \(\lim_{n\rightarrow\infty}\beta_{n}\neq0\)?
Ştefan M Şoltuz
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New Tricorn and Multicorns of Ishikawa Iterates
International Journal of Computer Applications, 2010 We introduce in this paper the dynamics of Relative Superior Tricorn and Multicorns for Ishikawa iteration.
Ashish Negi +2 more
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An osteohistological analysis of Triceratops (Ornithischia: Ceratopsidae) cranial ornamentation
The Anatomical Record, EarlyView.Abstract Ceratopsids are among the most distinctive and well known extinct Cretaceous vertebrates, yet many details regarding the growth and composition of their cranial features are still not fully anatomically described or understood. In particular, striking cranial adornments such as the postorbital horns and parietal‐squamosal frill of Triceratops ...
Kyle D. Obuszewski +2 more
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A note on the Ishikawa iteration scheme
Journal of Mathematical Analysis and Applications, 1992 This article deals with the convergence of the sequence \(x_ n\) that is defined by the following iterative procedure \[ x_ 0\in C, \quad y_ n\in c_ 0\{\{x_ i\}^ n_{i=0} \bigcup \{Tx_ i\}^ n_{i=0}\}, \quad x_{n+1}=(1-\alpha_ n)x_ n+\alpha_ n Ty_ n \] for a mapping \(T: C\to C\) on a nonempty closed convex subset \(C\) of a Banach space \(X\). Here \(T\)
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The Convergence of Ishikawa Iteration for Generalized Φ-contractive Mappings
Results in Nonlinear Analysis, 2021 Charles[1] proved the convergence of Picard-type iterative for generalized Φ−accretive non-self mappings in a real uniformly smooth Banach space. Based on the theorems of the zeros of strongly Φ−quasi-accretive and fixed points of strongly Φ−hemi ...
Linxin Li, Dingping Wu
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New Julia and Mandelbrot Sets for Jungck Ishikawa Iterates [PDF]
International Journal of Computer Trends and Technology, 2014 The generation of fractals and study of the dynamics of polynomials is one of the emerging and interesting field of research nowadays. We introduce in this paper the dynamics of polynomials z^ n - z + c = 0 for n>=2 and applied Jungck Ishikawa Iteration to generate new Relative Superior Mandelbrot sets and Relative Superior Julia sets.
Suman Joshi +2 more
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Early stages of tooth development in the harbor porpoise Phocoena phocoena
The Anatomical Record, EarlyView.Abstract Here we describe the stages of tooth development in toothed whales on the basis of the harbor porpoise (Phocoena phocoena). The aim of the study was to find out whether these stages are identical to those of other mammals analyzed so far although toothed whales are homodont and monophyodont.
Lasse M. Mathes +2 more
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