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Journal of Applied Probability, 1975
An exposition is given of the properties of the iterates of complex functions near a fixed point, with explicit expressions for their power series in certain cases. The relevance to problems in genetics and statistics is pointed out.
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An exposition is given of the properties of the iterates of complex functions near a fixed point, with explicit expressions for their power series in certain cases. The relevance to problems in genetics and statistics is pointed out.
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Angle Trisection by Fixed Point Iteration
The College Mathematics Journal, 1995L. Felipe Martins obtained his mathematical education at Federal University of Rio Grande do Sul, Brazil (B.Sc. and M.Sc.), and Brown University (Ph.D.) and is currently a faculty member at Cleveland State University. His research concentrates on approximation methods for stochastic control problems.
L. F. Martins, I. W. Rodrigues
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1992
Iteration seems to play a fundamental role in learning theory - as everywhere else. Since neurons need a rather long time to reach a stable state, Caianiello's Paradox suggests that special actions cause the iteration of state transitions until a stable neural state is reached. Now, a stable state is a fixed point for any transition function; so we may
G. Germano, MAZZANTI, STEFANO
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Iteration seems to play a fundamental role in learning theory - as everywhere else. Since neurons need a rather long time to reach a stable state, Caianiello's Paradox suggests that special actions cause the iteration of state transitions until a stable neural state is reached. Now, a stable state is a fixed point for any transition function; so we may
G. Germano, MAZZANTI, STEFANO
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Iterative eigensolver using fixed-point photonic primitive
Optics LettersPhotonic computing has potential advantages in speed and energy consumption yet is subject to inaccuracy due to the limited equivalent bitwidth of the analog signal. In this Letter, we demonstrate a configurable, fixed-point coherent photonic iterative solver for numerical eigenvalue problems using shifted inverse iteration. The
Andrew B. Klein +4 more
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Fixed Point Iterations for Nonlinear Mappings
2015Dottorato di Ricerca in Matematica ed Informatica, Ciclo XXVIII a.a ...
Scardamaglia, Bruno +3 more
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Fixed Point Iterations Using Infinite Matrices, III
1974ABSTRACT Let E be a closed, bounded, convex subset of a Banach space X, f: E → E. Consider the iteration scheme defined by , where A is a regular weighted mean matrix. For particular spaces X and functions f this iterative scheme converges to a fixed point of f.
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Iterative and fixed point common belief
Journal of Philosophical Logic, 1999zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Newton-Coupling of Fixed Point Iterations
1995To solve a coupled system of two equations it may be intended not to use the Newton-Raphson method, for example due to the non-sparsity of the Jacobian of the entire system or because there exist solvers for the subsystems. For this type of problems we present an iterative Newton type method which requires only iterative solution steps for the single ...
Stefan Artlich, Wolfgang Mackens
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Fejér Monotonicity and Fixed Point Iterations
2011A sequence is Fejer monotone with respect to a set C if each point in the sequence is not strictly farther from any point in C than its predecessor. Such sequences possess very attractive properties that greatly simplify the analysis of their asymptotic behavior.
Heinz H. Bauschke, Patrick L. Combettes
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