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A Review on Dynamic Wireless Charging Systems
2019 IEEE Milan PowerTech, 2019The increasing diffusion of Electric Vehicles (EVs) is driving academic and institutional research towards exploring different possible ways of charging vehicles in a fast, reliable and safe way. For this reason, Wireless Power Transfer (WPT) systems have recently been receiving a lot of attention in the academic literature.
Marco D. D., Dolara A., Longo M.
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Dynamics of charge transport in planar devices
Physical Review E, 2008The Poisson-Nernst-Planck equations describe the dynamics of charge transport in an electric field. Although they are relevant in many applications, a general solution is not known and several aspects are not well understood. In many situations nonlinear effects arise for which no analytical description is available. In this work, we investigate charge
Beunis, F. +5 more
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Theory of charge-density-wave dynamics
Physical Review B, 1988A theoretical model is developed to describe the polarization and depinning of charge-density waves (CDW's) in the inorganic linear-chain compounds which exhibit Fr\"ohlich sliding conduction. Each individual impurity within the crystal is assumed to pin the CDW phase very strongly at the impurity site, and dc CDW motion is made possible only by phase ...
, Tucker, , Lyons, , Gammie
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Dynamics of a charged particle in an accelerating field
Il Nuovo Cimento B Series 11, 1989In this paper we study the dynamics of a charged particle in an accelerating field. We make use of a simple perturbation method to derive a general analytic expression of the transfer matrix for the transverse motion. The results have been compared with numerical calculations. In the asymptotic regime,i.e.
S. BARTALUCCI, M. BASSETTI, L. PALUMBO
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1987
The dynamics of colloidal solutions is classically studied in terms of the short-time diffusion coefficient D(q) which is extracted from the first cumulant of the auto-correlation function of the scattered amplitude I(q,t): $$D(q) = - \frac{1}{{{q^2}}}\frac{\partial }{{\partial t}}\log I(q,t = 0).$$ (1)
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The dynamics of colloidal solutions is classically studied in terms of the short-time diffusion coefficient D(q) which is extracted from the first cumulant of the auto-correlation function of the scattered amplitude I(q,t): $$D(q) = - \frac{1}{{{q^2}}}\frac{\partial }{{\partial t}}\log I(q,t = 0).$$ (1)
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Electric field dynamics at a charged point
Physical Review E, 1996The autocorrelation function for the electric field at an impurity ion in a plasma is considered. A simple model is constructed that preserves the exact short time dynamics and the long time global constraint of a given self-diffusion coefficient. The input required is the initial value of the autocorrelation function and its derivatives, and the self ...
Berkovsky, Ma +4 more
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Stochastical dynamics and charge conservation in hadronization
Physical Review D, 1988Stochasticity in multiplicity distribution of total inelastic hadronic distributions is investigated in conjunction with the requirement of charge conservation. We obtain, for the simplest quantum-mechanical systems, neutral cluster states or partially coherent charged states.
, Shih, , Carruthers
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1993
Abstract A plasma is a mixture of positive ions, electrons and neutral particles, electrically neutral over macroscopic volumes, and usually permeated by macroscopic electrical and magnetic fields. In addition to these ‘smoothed’ or averaged electromagnetic fields, which with laboratory plasmas are often imposed from outside the plasma ...
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Abstract A plasma is a mixture of positive ions, electrons and neutral particles, electrically neutral over macroscopic volumes, and usually permeated by macroscopic electrical and magnetic fields. In addition to these ‘smoothed’ or averaged electromagnetic fields, which with laboratory plasmas are often imposed from outside the plasma ...
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2014
This chapter introduces the essential concepts of carrier recombination and transport in silicon. The differential equations of interest are derived and solutions are given—particularly focusing on harmonically modulated excess carrier generation.
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This chapter introduces the essential concepts of carrier recombination and transport in silicon. The differential equations of interest are derived and solutions are given—particularly focusing on harmonically modulated excess carrier generation.
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Charge Localization and Dynamics in Rhodopsin
Physical Review Letters, 1996Buda F, deGroot HJM, Bifone A
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