Hyperchaotic fractional-order image encryption with Knight's tour scrambling for satellite imagery. [PDF]
Mamdouh E, Aboshousha A, Alexan W.
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Artificial Intelligence-Derived Fractional Flow Reserve in Routine Clinical Practice: An International Multicenter Retrospective Study. [PDF]
Ben-Assa E +10 more
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Emergent collective dynamics of microrobotic swarms in viscoelastic media: a computational perspective. [PDF]
Pramanik R.
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Association between serum oxidative stress-related biomarkers and right ventricular function and their predictive value in PAH: A single-cohort study. [PDF]
Wang Q, Luo F, Xiong X, Zhang B.
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A review of definitions of fractional differences and sums
Mathematical Foundations of Computing, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Qiushuang Wang, Run Xu
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An Integrable Mapping with Fractional Difference
Journal of the Physical Society of Japan, 2003A generalization of discrete-time Riccati difference equation is introduced. It is shown that this equation has an explicit solution that resembles the discrete form of the Mittag-Leffler function.
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Sources of individual differences in fraction skills
Journal of Experimental Child Psychology, 2003The purpose of this investigation was to evaluate a conceptual model of relations between two kinds of mathematical knowledge (simple arithmetic and conceptual knowledge), two kinds of child characteristics (working memory and on-task related classroom behavior), and individual differences in three kinds of fraction outcomes (fraction computation ...
Hecht, Steven A., Close, L., Santisi, M.
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LAGRANGE MULTIPLIER TESTS FOR FRACTIONAL DIFFERENCE
Journal of Time Series Analysis, 1994Abstract.This paper develops Lagrange multiplier tests of ARMA(p, q) models against fractional ARIMA(p, d, q) alternatives. The performance of the tests is investigated for moderate‐sized samples. It is concluded that fractional difference will be difficult to detect when the orders (p, q) are over‐specified in an autoregressive moving‐average (ARMA ...
Agiakloglou, Christos, Newbold, Paul
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Some Fractional Derivatives with Different Kernels
International Journal of Applied and Computational Mathematics, 2022In this manuscript, we construct the constant proportional Caputo-Fabrizio and constant proportional Atanagana-Baleanu derivatives. We obtain the inverse operators of these derivatives by Laplace transform. We change the classical derivatives with proportional derivative in the Caputo-Fabrizio and Atangana-Baleanu derivatives.
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