Results 231 to 240 of about 55,387 (260)
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Fractional Dynamics in Mechanical Manipulation
Journal of Computational and Nonlinear Dynamics, 2007This paper analyzes the signals captured during the movement of a mechanical manipulator carrying a liquid container. In order to study the signals, an experimental setup is implemented. The system acquires data from the sensors, in real time, and, in a second phase, processes them through an analysis package.
Lima, Miguel F. M. +2 more
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2011
Ageing and Weak Ergodicity Breaking (E Barkai) Subdiffusion Reaction Processes (I Sokolov) Mathematics of Fractional Diffusion (R Gorenflo & F Mainardi) Fractional Dynamics of Open Quantum Systems (V E Tarasov) Fractional Quantum Field and Casimir Efffect (S C Lim & L P Teo) Aspects of Levy Flights: Confinement and Escape (A Chechkin) Fractional ...
Joseph Klafter, S C Lim, Ralf Metzler
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Ageing and Weak Ergodicity Breaking (E Barkai) Subdiffusion Reaction Processes (I Sokolov) Mathematics of Fractional Diffusion (R Gorenflo & F Mainardi) Fractional Dynamics of Open Quantum Systems (V E Tarasov) Fractional Quantum Field and Casimir Efffect (S C Lim & L P Teo) Aspects of Levy Flights: Confinement and Escape (A Chechkin) Fractional ...
Joseph Klafter, S C Lim, Ralf Metzler
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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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Fractional Dynamics: A Statistical Perspective
Volume 5: 6th International Conference on Multibody Systems, Nonlinear Dynamics, and Control, Parts A, B, and C, 2007Fractional calculus is a mathematical paradigm that has been increasingly adopted to describe the dynamics of systems with hereditary characteristics, or that reflect an average of a large population of micro elements. In this line of thought, this article analyzed the statistical dynamics of a system composed of a large number of micro-mechanical ...
Tenreiro Machado, J. A. +1 more
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DYNAMICS OF FRACTIONATORS WITH STRUCTURED PACKING
Chemical Engineering Communications, 1993A generalized dynamic model of a distributed staged (packed) fractionator is developed in this work. In particular we consider the dynamics of fractionators which employ structured packings as a means of achieving mass and heat transfer in multi-component systems.
Wang, F.Y., Cameron, I.T.
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2017
In this paper the fractional model of the human arm is presented. Proposed approach is an attempt to consider the muscle damping properties in the simplest form possible. As the base for our simulations the equation of motion based on Lagrange formalism was used.
Artur Babiarz, Adrian Legowski
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In this paper the fractional model of the human arm is presented. Proposed approach is an attempt to consider the muscle damping properties in the simplest form possible. As the base for our simulations the equation of motion based on Lagrange formalism was used.
Artur Babiarz, Adrian Legowski
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Stochastic foundations of fractional dynamics
Physical Review E, 1996It is shown that fractional diffusion equations arise very naturally as the limiting dynamic equations of all continuous time random walks with decoupled temporal and spatial memories and with either temporal or spatial scale invariance (fractal walks), thus enlarging their stochastic foundations hitherto restricted to a particular case of fractal walk
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