Results 251 to 260 of about 12,737,911 (320)
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Separation Conditions for Iterated Function Systems with Overlaps on Riemannian Manifolds
Journal of Geometric Analysis, 2022We formulate the weak separation condition and the finite type condition for conformal iterated function systems on Riemannian manifolds with nonnegative Ricci curvature, and generalize the main theorems by Lau et al.
Sze-Man Ngai, Yangyang Xu
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Fractals, 2010
In 1969, Kannan1 gave the definition of a new mapping which had presented a condition which is more lenient than contraction condition. The purpose of this note is to introduce K-Iterated Function System using Kannan mapping which will cover a larger range of mappings. We also prove the Collage theorem for the K-Iterated Function System.
Sahu, D. R. +2 more
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In 1969, Kannan1 gave the definition of a new mapping which had presented a condition which is more lenient than contraction condition. The purpose of this note is to introduce K-Iterated Function System using Kannan mapping which will cover a larger range of mappings. We also prove the Collage theorem for the K-Iterated Function System.
Sahu, D. R. +2 more
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Topological entropy pairs for an iterated function system
, 2020In this paper for an iterated function system we introduce a concept of topological entropy, localizing the concept of the topological entropy, and the concept of entropy pair is introduced. Some properties they are given.
Huoyun Wang +3 more
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Analytic policy function iteration
Journal of Economic Theory, 2019zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Han, Zhao, Tan, Fei, Wu, Jieran
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Recurrent Iterated Function Systems
Constructive Approximation, 1989Recurrent iterated function systems generalize iterated function systems as introduced by the first author and \textit{S. Demko} [Proc. R. Soc. Lond., Ser. A 399, 243-275 (1985; Zbl 0588.28002)] in that a Markov chain (typically with some zeros in the transition probability matrix) is used to drive a system of maps \(w_ j:\) \(K\to K\), \(j=1,2,...,N\),
Barnsley, Michael F. +2 more
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ITERATED ALGEBRAIC FUNCTIONS AND FUNCTIONAL EQUATIONS
International Journal of Bifurcation and Chaos, 1991This paper deals with the foundations of a theory of iterated algebraic functions. The results concern a modification of the shift space of all forward orbits, which one can get as a projective limit of Riemann surfaces. Our interest in this topic stems from computer experiments. The connection between the theory and these experiments is only sketched
Münzner, H. F., Rasch, H.-M.
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2021
So far we have studied various hash function properties as well as use cases of hash functions. When unkeyed or used with a public key, hash functions can be collision resistant, second-preimage resistant, or one-way.
Arno Mittelbach, Marc Fischlin
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So far we have studied various hash function properties as well as use cases of hash functions. When unkeyed or used with a public key, hash functions can be collision resistant, second-preimage resistant, or one-way.
Arno Mittelbach, Marc Fischlin
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2005
Abstract The major iterative algorithms based on functional iteration techniques for solving nonlinear matrix equations are described, analysed, and compared in this chapter. First, the basic concepts on fixed point iterations are recalled, then linearly convergent iterations are treated, and finally Newton’s iteration is considered.
D. A. Bini, G. Latouche, B. Meini
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Abstract The major iterative algorithms based on functional iteration techniques for solving nonlinear matrix equations are described, analysed, and compared in this chapter. First, the basic concepts on fixed point iterations are recalled, then linearly convergent iterations are treated, and finally Newton’s iteration is considered.
D. A. Bini, G. Latouche, B. Meini
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A new algorithm that generates the image of the attractor of a generalized iterated function system
Numerical Algorithms, 2019We provide a new algorithm (called the grid algorithm) designed to generate the image of the attractor of a generalized iterated function system on a finite dimensional space and we compare it with the deterministic algorithm regarding generalized ...
R. Miculescu +2 more
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