Results 231 to 240 of about 57,211 (263)
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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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Sequential iteration of the Erlang fixed-point equations
Information Processing Letters, 2002The link or route blocking probabilities of a loss network are typically used to assess its performance. Unfortunately, closed form expressions for these, whilst being easy to write down, are quite intractable to evaluate computationally. Consequently, a number of approximations to the blocking probabilities have been proposed.
Andrew G. Hart, Servet Martínez 0001
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Fixed Point Iterations and Global Stability in Economics
Mathematics of Operations Research, 1985Stability is studied from the point of view of ordinary Picard iteration in a metric space. The Convergence Theorem proved here states that a sequence of Picard iterates converges if the mapping in question is a proper convex combination of a contraction (nonexpansive mapping) and the identity.
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Fixed point theorems for mappings with lipschitzian iterates
Nonlinear Analysis: Theory, Methods & Applications, 1992The authors show new fixed point theorems for mappings with Lipschitzian iterates. Let \(C\) be a nonempty subset of a Banach space \(E\). A mapping \(T: C\to C\) is said to be uniformly Lipschitzian if \[ \| T^ n x- T^ n y\|\leq K\| x-y\|, \quad x,y\in C, \quad n=1,2,\ldots\;. \] holds for some \(K>0\).
Górnicki, Jarosław, Krüppel, Manfred
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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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On Convergence of Iterations for Fixed Points of Repulsive Type
Canadian Mathematical Bulletin, 1971This paper deals with the convergence of iterations of the equation1.1with u0 ∊ Rn, both as a root and a point of repulsion. Here u and ϕ are real n-vectors and ϕ is continuously differentiate with respect to u. By taking u0 as an initial approximation to u0 in a neighbourhood of u0 we define the sequence of iterates {uk+1} by1.1For the sake of ...
Koneru, R. S., Lalli, B. S.
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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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Parallel asynchronous iterations of least fixed points
Parallel Computing, 1993zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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A modified fixed point iteration method for solving the system of absolute value equations
Optimization, 2022Dongmei Yu, Deren Han
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Anderson accelerated fixed‐point iteration for multilinear PageRank
Numerical Linear Algebra With Applications, 2023Yannan Chen
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