Results 201 to 210 of about 210,852 (219)

Symmetrical T-network with fractional order elements

2016 IEEE 16th International Conference on Environment and Electrical Engineering (EEEIC), 2016
The paper presents a symmetrical T-network utilizing fractional order elements. Fractional calculus was used for its modeling. A comparative analysis of a classic T-network and fractional order T-network step responses was carried out for both no-load condition and short-circuit condition.
Maciej Wlodarczyk, Jaroslaw Szczepaniak
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Energy Considerations for Mechanical Fractional-Order Elements

Journal of Computational and Nonlinear Dynamics, 2014
This paper considers the energy aspects of fractional-order elements defined by the equation: force is proportional to the fractional-order derivative of displacement, with order varying from zero to two. In contrast to the typically conservative assumption of classical physics that leads to the potential and kinetic energy expressions, a number of ...
Carl F. Lorenzo, Tom T. Hartley
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Packaging of Single-Component Fractional Order Element

IEEE Transactions on Device and Materials Reliability, 2013
In this paper, packaging issue of a single-component fractional order element (FOE) is presented. Packaging is required for better longevity and miniaturization of dimensions. In addition, it helps in fabrication of a single-component FOE as a discrete element similar to the existing passive circuit elements. An alternate electrode (platinized silicon)
Debasmita Mondal, Karabi Biswas
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Carbon Black Based Fractional Order Element: Wien oscillator implementation

2019 6th International Conference on Control, Decision and Information Technologies (CoDIT), 2019
In this paper a dielectric structure made with Carbon Black has been designed to realize a Fractional Order Element (FOE). This device is hence used as capacitor to build a fractional-order Wien oscillator. FOE experimental frequency characterization, theoretical and experimental simulations on Wien oscillator are provided.
Buscarino A., Caponetto R., MURGANO, EMANUELE, Xibilia M. G.   +3 more
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Galerkin Projections and Finite Elements for Fractional Order Derivatives

Nonlinear Dynamics, 2006
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Singh, Satwinder Jit, Chatterjee, Anindya   +1 more
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Log-Domain Implementation of Fractional-Order Element Emulators

2019 42nd International Conference on Telecommunications and Signal Processing (TSP), 2019
Novel fractional-order capacitor and inductor em-ulators are presented in this work, which offer fully electronic tunability of their characteristics and, simultaneously, reduced circuit complexity compared to those already introduced in the literature.
Panagiotis Bertsias, Costas Psychalinos, Ahmed S. Elwakil, Ahmed G. Radwan   +3 more
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Realization of fractional order circuits by a Constant Phase Element

European Journal of Control, 2020
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Buscarino, A., Caponetto, R., Graziani, S., Murgano, E.   +3 more
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Realizing fractional-order elements using CCII based mutators

2016 28th International Conference on Microelectronics (ICM), 2016
Nowadays, impedance converter and inverter circuits are very vital for the fractional order circuit design. Mutators are one of the common circuits used for that purpose. So, two fractional order mutators are discussed in this work; the first one converts a resistance into a fractional order element.
Ahmed Soltan, Ahmed G. Radwan, Ahmed M. Soliman   +2 more
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Advance Interconnect Circuit Modeling Design Using Fractional-Order Elements

IEEE Transactions on Computer-Aided Design of Integrated Circuits and Systems, 2020
Nowadays, the interconnect circuits’ conduct plays a crucial role in determining the performance of the CMOS systems, especially those related to nano-scale technology. Modeling the effect of such an influential component has been widely studied from many perspectives.
Mohammed Al-Daloo, Ahmed Soltan, Alex Yakovlev   +2 more
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Using Fractional Order Elements for Haptic Rendering

2017
Fractional order calculus—a generalization of the traditional calculus to arbitrary order differointegration—is an effective mathematical tool that broadens the modeling boundaries of the familiar integer order calculus. Fractional order models enable faithful representation of viscoelastic materials that exhibit frequency dependent stiffness and ...
Tokatlı, Ozan, Patoğlu, Volkan
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