author_facet Kawamura, G.
Fukuyama, A.
Kawamura, G.
Fukuyama, A.
author Kawamura, G.
Fukuyama, A.
spellingShingle Kawamura, G.
Fukuyama, A.
Physics of Plasmas
Refinement of the gyrokinetic equations for edge plasmas with large flow shears
Condensed Matter Physics
author_sort kawamura, g.
spelling Kawamura, G. Fukuyama, A. 1070-664X 1089-7674 AIP Publishing Condensed Matter Physics http://dx.doi.org/10.1063/1.2902016 <jats:p>A refined formulation of the gyrokinetic equations for large-flow shears caused by an equilibrium electric field has been presented. It is achieved by choosing more suitable equilibrium drift velocity for the reference frame of a charged particle instead of the previous one [H. Qin, Contrib. Plasma Phys., 46, 477 (2006)]. This modification yields improvements in the accuracy of the gyrokinetic equations even in the case of considerably large flow. The equations of motion and Maxwell’s equations are obtained using the Lie perturbation analysis and the pullback technique. From the numerical comparisons of the gyrokinetic equations given by Qin and the one derived here, the advantage of the present formulation is confirmed for both uniform and nonuniform large electric fields. Parameter dependence of the error in the energy expression is also numerically evaluated.</jats:p> Refinement of the gyrokinetic equations for edge plasmas with large flow shears Physics of Plasmas
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series Physics of Plasmas
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title Refinement of the gyrokinetic equations for edge plasmas with large flow shears
title_unstemmed Refinement of the gyrokinetic equations for edge plasmas with large flow shears
title_full Refinement of the gyrokinetic equations for edge plasmas with large flow shears
title_fullStr Refinement of the gyrokinetic equations for edge plasmas with large flow shears
title_full_unstemmed Refinement of the gyrokinetic equations for edge plasmas with large flow shears
title_short Refinement of the gyrokinetic equations for edge plasmas with large flow shears
title_sort refinement of the gyrokinetic equations for edge plasmas with large flow shears
topic Condensed Matter Physics
url http://dx.doi.org/10.1063/1.2902016
publishDate 2008
physical
description <jats:p>A refined formulation of the gyrokinetic equations for large-flow shears caused by an equilibrium electric field has been presented. It is achieved by choosing more suitable equilibrium drift velocity for the reference frame of a charged particle instead of the previous one [H. Qin, Contrib. Plasma Phys., 46, 477 (2006)]. This modification yields improvements in the accuracy of the gyrokinetic equations even in the case of considerably large flow. The equations of motion and Maxwell’s equations are obtained using the Lie perturbation analysis and the pullback technique. From the numerical comparisons of the gyrokinetic equations given by Qin and the one derived here, the advantage of the present formulation is confirmed for both uniform and nonuniform large electric fields. Parameter dependence of the error in the energy expression is also numerically evaluated.</jats:p>
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author Kawamura, G., Fukuyama, A.
author_facet Kawamura, G., Fukuyama, A., Kawamura, G., Fukuyama, A.
author_sort kawamura, g.
container_issue 4
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description <jats:p>A refined formulation of the gyrokinetic equations for large-flow shears caused by an equilibrium electric field has been presented. It is achieved by choosing more suitable equilibrium drift velocity for the reference frame of a charged particle instead of the previous one [H. Qin, Contrib. Plasma Phys., 46, 477 (2006)]. This modification yields improvements in the accuracy of the gyrokinetic equations even in the case of considerably large flow. The equations of motion and Maxwell’s equations are obtained using the Lie perturbation analysis and the pullback technique. From the numerical comparisons of the gyrokinetic equations given by Qin and the one derived here, the advantage of the present formulation is confirmed for both uniform and nonuniform large electric fields. Parameter dependence of the error in the energy expression is also numerically evaluated.</jats:p>
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spelling Kawamura, G. Fukuyama, A. 1070-664X 1089-7674 AIP Publishing Condensed Matter Physics http://dx.doi.org/10.1063/1.2902016 <jats:p>A refined formulation of the gyrokinetic equations for large-flow shears caused by an equilibrium electric field has been presented. It is achieved by choosing more suitable equilibrium drift velocity for the reference frame of a charged particle instead of the previous one [H. Qin, Contrib. Plasma Phys., 46, 477 (2006)]. This modification yields improvements in the accuracy of the gyrokinetic equations even in the case of considerably large flow. The equations of motion and Maxwell’s equations are obtained using the Lie perturbation analysis and the pullback technique. From the numerical comparisons of the gyrokinetic equations given by Qin and the one derived here, the advantage of the present formulation is confirmed for both uniform and nonuniform large electric fields. Parameter dependence of the error in the energy expression is also numerically evaluated.</jats:p> Refinement of the gyrokinetic equations for edge plasmas with large flow shears Physics of Plasmas
spellingShingle Kawamura, G., Fukuyama, A., Physics of Plasmas, Refinement of the gyrokinetic equations for edge plasmas with large flow shears, Condensed Matter Physics
title Refinement of the gyrokinetic equations for edge plasmas with large flow shears
title_full Refinement of the gyrokinetic equations for edge plasmas with large flow shears
title_fullStr Refinement of the gyrokinetic equations for edge plasmas with large flow shears
title_full_unstemmed Refinement of the gyrokinetic equations for edge plasmas with large flow shears
title_short Refinement of the gyrokinetic equations for edge plasmas with large flow shears
title_sort refinement of the gyrokinetic equations for edge plasmas with large flow shears
title_unstemmed Refinement of the gyrokinetic equations for edge plasmas with large flow shears
topic Condensed Matter Physics
url http://dx.doi.org/10.1063/1.2902016