Results 21 to 30 of about 106,795 (268)
Fractional systems and fractional Bogoliubov hierarchy equations [PDF]
Physical Review E, 2005 We consider the fractional generalizations of the phase volume, volume element and Poisson brackets. These generalizations lead us to the fractional analog of the phase space. We consider systems on this fractional phase space and fractional analogs of the Hamilton equations. The fractional generalization of the average value is suggested.
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Fraction Reduction in Membrane Systems [PDF]
The Scientific World Journal, 2014 Fraction reduction is a basic computation for rational numbers. P system is a new computing model, while the current methods for fraction reductions are not available in these systems. In this paper, we propose a method of fraction reduction and discuss how to carry it out in cell-like P systems with the membrane structure and the rules with priority ...
Ping Guo +3 more
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Fractional Modeling of the AC Large-Signal Frequency Response in Magnetoresistive Current Sensors
Sensors, 2013 Fractional calculus is considered when derivatives and integrals of non-integer order are applied over a specific function. In the electrical and electronic domain, the transfer function dependence of a fractional filter not only by the filter order n ...
Sergio Iván Ravelo Arias +5 more
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Conserved Quantities for Constrained Hamiltonian System within Combined Fractional Derivatives
Fractal and Fractional, 2022 Singular systems, which can be applied to gauge field theory, condensed matter theory, quantum field theory of anyons, and so on, are important dynamic systems to study.
Chuanjing Song
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Generalized Hamilton system and fractional gradient system
AIP Advances, 2023 This work studies the relationships between the generalized Hamilton and fractional gradient systems. We provide a new condition for generalized Hamilton systems to be any order (integer or non-integer) fractional gradient systems, which differs from ...
Peng Wang, Feng Gao
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Fractal and FractionalThis paper focuses on the application of fractional calculus techniques in the identification and control of multivariable (multiple input—multiple output) systems (MIMO).
Alexandre Marques de Almeida +4 more
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International Journal of Applied Mathematics and Computer Science, 2020 The Drazin inverse of matrices is applied to the analysis of pointwise completeness and pointwise degeneracy of fractional descriptor linear continuous-time systems. It is shown that (i) descriptor linear continuous-time systems are pointwise complete if
Kaczorek Tadeusz, Ruszewski Andrzej
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Variable Doppler Starting Point Keystone Transform for Radar Maneuvering Target Detection
Remote SensingThe Doppler band compensated by the keystone transform (KT) is limited. Therefore, it needs to be used in conjunction with the Doppler ambiguity compensation function to correct the range migration (RM) caused by maneuvering targets with Doppler ...
Wei Jia +4 more
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Fractal and Fractional, 2022 In this research work, time-delay adaptive synchronization and adaptive anti-synchronization of chaotic fractional order systems are analyzed via the Caputo fractional derivative, and the prob-lem of synchronization and anti-synchronization of chaotic ...
Joel Perez Padron +3 more
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Complex Systems and Fractional Dynamics [PDF]
Entropy, 2018 Complex systems (CS) are pervasive in many areas of science and technology, namely in financialmarkets, transportation, telecommunication and social networks, world and country economies,immunological systems, living organisms, computational systems, and electrical and mechanicalstructures [...]
António M. Lopes 0001 +1 more
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