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Hybrid expansion methods for fractional non-linear mathematical systems with Erdelyi-Kober derivative operators in theory of tsunami wave modeling. [PDF]
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Nonlinear fractional dynamics with Kicks
Chaos, Solitons and Fractals, 2021zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Vasily E Tarasov
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Fractional dynamics of populations
Applied Mathematics and Computation, 2011zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Margarita Rivero +3 more
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Fractional Dynamics of PMU Data
IEEE Transactions on Smart Grid, 2021Novel dynamics are emerging in the power system due to the new Smart Grid (SG) environment. The high sampling rate of the Phasor Measurement Units (PMUs) enables them to capture the dynamic fluctuations in the power system measurements. Understanding the statistical and dynamic characteristics of the PMU data requires advanced data analytics techniques
Laith Shalalfeh +2 more
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FOUNDATIONS OF FRACTIONAL DYNAMICS
Fractals, 1995Time flow in dynamical systems is reconsidered in the ultralong time limit. The ultralong time limit is a limit in which a discretized time flow is iterated infinitely often and the discretization time step is infinite. The new limit is used to study induced flows in ergodic theory, in particular for subsets of measure zero.
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Fractional Brownian dynamics in proteins
The Journal of Chemical Physics, 2004Correlation functions describing relaxation processes in proteins and other complex molecular systems are known to exhibit a nonexponential decay. The simulation study presented here shows that fractional Brownian dynamics is a good model for the internal dynamics of a lysozyme molecule in solution.
Kneller, Gerald, Hinsen, Konrad
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The dynamics of contract plasma fractionation
Biologicals, 2017Plasma Derived Medicinal Products (PMDPs) are an essential component of the modern therapeutic armamentarium. They are differentiated from most other medicines in several ways, particularly the unique nature of the raw material used for their manufacture.
Albert, Farrugia, Daniela, Scaramuccia
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Continued fractions as dynamical systems
Applied Mathematics and Computation, 2012In the paper under review, the authors study a dynamical systems approach to continued fractions. It is well-known that there is an interpretation of the continued fraction expansion process as a discrete two-dimensional dynamical system. On the contrary, in the present paper the authors study a new three-dimensional dynamical system which can be used ...
Felice Iavernaro, Donato Trigiante
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Void fraction dynamics in fluidization
AIP Conference Proceedings, 1992A nonlinear evolution equation for void fraction in fluidization is derived from a one‐dimensional continuous model by applying the method of adiabatic eliminations. Based on our equation, the dynamics near the transitions point from stable fluidized beds to unstable ones is investigated. Phase separations in fluidized beds are also discussed.
Shin-ichi Sasa, Hisao Hayakawa
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