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A Caputo fractional-order SEIHRD model for Ebola: theoretical analysis, sensitivity, bifurcation, and numerical simulations. [PDF]
Sci RepMalathy R, Krishnan GSS, Loganathan K.
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Stability analysis of discrete delta fractional models under summation multipoint constraints for robust engineering systems. [PDF]
Sci RepMohammed PO +4 more
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Communications in Nonlinear Science and Numerical Simulation, 2021
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Aleksander A. Stanislavsky +1 more
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Aleksander A. Stanislavsky +1 more
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2016 5th Mediterranean Conference on Embedded Computing (MECO), 2016
Chaos theory deals with nonlinear things those are effectively impossible to predict or control, like turbulence, weather, the stock market, our brain states, and so on. These phenomena are often described by fractal mathematics, which captures the infinite complexity of nature. Rotated systems like stars, rotating solids, electromagnetic particles etc.
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Chaos theory deals with nonlinear things those are effectively impossible to predict or control, like turbulence, weather, the stock market, our brain states, and so on. These phenomena are often described by fractal mathematics, which captures the infinite complexity of nature. Rotated systems like stars, rotating solids, electromagnetic particles etc.
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Communications in Nonlinear Science and Numerical Simulation, 2015
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An Evaluation of a Plasma Fractionation System
Thrombosis and Haemostasis, 1960SummaryFour primary fractions comprising at least 97 per cent of the plasma proteins have been critically appraised for evidence of denaturation arising from a low temperature—low ionic strength fractionation system. The results in addition to those referable to the recovery of mass and biological activity include the following: The high solubilities ...
G Y, SHINOWARA, M E, RUTH
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Fractional Polynomials and nD Systems
2005 IEEE International Symposium on Circuits and Systems, 2005In this paper, the possibility of employing the 2D, and more generally nD systems approach for the analysis of fractional (more generally real) degree systems in both the commensurate and non-commensurate cases is shown. This approach effects in the significant reduction of a problem overall dimensionality, and in the second case, a 2D approach even ...
Krzysztof Galkowski, Anton Kummert
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Pseudochaotic Systems and Their Fractional Kinetics
International Journal of Modern Physics B, 2003We describe a wide class of systems, which corresponds to the random non-chaotic dynamics with zero Lyapunov exponents. We call this type of dynamics pseudochaos and show that the corresponding kinetic description of such systems can be developed in the frame of the so-called fractional kinetics with space-time self-similarity.
Lyubomudrov, O. +2 more
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Approximation and Identification of Fractional Systems
Volume 6: 5th International Conference on Multibody Systems, Nonlinear Dynamics, and Control, Parts A, B, and C, 2005Heat transfer problems obey to diffusion phenomenon. They can be modelled with the help of fractional systems. The simulation of these particular systems is based on a fractional integrator where the non integer behaviour acts only on a limited spectral band.
Benchellal, Amel +2 more
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