Results 11 to 20 of about 286,236 (217)
Family of wavelet functions on the Galois function base
Karpatsʹkì Matematičnì Publìkacìï, 2016 We construct a family of wavelet systems on the Galois function base. We research and prove properties of systems of the built family.
N.V. Prevysokova
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Scaling Metric Measurement Invariance Models
Methodology, 2023 This paper aims at clarifying the questions regarding the effects of the scaling method on the discrepancy function of the metric measurement invariance model. We provide examples and a formal account showing that neither the choice of the scaling method
Eric Klopp, Stefan Klößner
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Function Projective Synchronization of Chaotic Systems with a New Kind of Scaling Function
Chemical Engineering Transactions, 2019 The function projective synchronization of chaotic system with a new kind of scaling function is proposed in this paper. In general, the scaling function factor of function projective synchronization is a function of the time variable.
Xianren Zeng +4 more
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Superlinear scaling of riverine biogeochemical function with watershed size
Nature Communications, 2022 River networks play an important role in biogeochemical processes of the earth system. Here the authors show that cumulative river network function increases faster than watershed size for many biogeochemical processes, particularly at higher river flow,
Wilfred M. Wollheim +7 more
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Invariant measures whose supports possess the strong open set property [PDF]
Opuscula Mathematica, 2008 Let \(X\) be a complete metric space, and \(S\) the union of a finite number of strict contractions on it. If \(P\) is a probability distribution on the maps, and \(K\) is the fractal determined by \(S\), there is a unique Borel probability measure ...
Gerald S. Goodman
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The universal function in color dipole model
Physics Letters B, 2017 In this work we review color dipole model and recall properties of the saturation and geometrical scaling in this model. Our primary aim is determining the exact universal function in terms of the introduced scaling variable in different distance than ...
Z. Jalilian, G.R. Boroun
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Fractal sets satisfying the strong open set condition in complete metric spaces [PDF]
Opuscula Mathematica, 2008 Let \(K\) be a Hutchinson fractal in a complete metric space \(X\), invariant under the action \(S\) of the union of a finite number of Lipschitz contractions. The Open Set Condition states that \(X\) has a non-empty subinvariant bounded open subset \(V\)
Gerald S. Goodman
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Journal of Numerical Analysis and Approximation Theory, 2003 We define a class of matrices which includes, under some natural assumptions, the matrices \(\mathbf{m}\left( 0\right)\), \(\mathbf{m}\left( 1\right)\) and \(T_{2N-1}\), which are the key matrices of the wavelets theory.
Daniela Roşca
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Chaos Synchronization of Financial Chaotic System with External Perturbation
Discrete Dynamics in Nature and Society, 2015 This paper investigates the problem of two kinds of function projective synchronization of financial chaotic system with definite integration scaling function, which are not fully considered in the existing research.
Chengrong Xie, Yuhua Xu, Dongbing Tong
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On the relationship of interior-point methods
International Journal of Mathematics and Mathematical Sciences, 1993 In this paper, we show that the moving directions of the primal-affine scaling method (with logarithmic barrier function), the dual-affine scaling method (with logarithmic barrier function), and the primal-dual interior point method are merely the Newton
Ruey-Lin Sheu, Shu-Cherng Fang
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