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Dive into the research topics where Jerome L. V. Lewandowski is active.

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Featured researches published by Jerome L. V. Lewandowski.


Physics of Plasmas | 2006

Gyro-kinetic simulation of global turbulent transport properties in tokamak experiments

W.X. Wang; Zhihong Lin; W. M. Tang; W. W. Lee; Stephane Ethier; Jerome L. V. Lewandowski; G. Rewoldt; T. S. Hahm; J. Manickam

A general geometry gyro-kinetic model for particle simulation of plasma turbulence in tokamak experiments is described. It incorporates the comprehensive influence of noncircular cross section, realistic plasma profiles, plasma rotation, neoclassical (equilibrium) electric fields, and Coulomb collisions. An interesting result of global turbulence development in a shaped tokamak plasma is presented with regard to nonlinear turbulence spreading into the linearly stable region. The mutual interaction between turbulence and zonal flows in collisionless plasmas is studied with a focus on identifying possible nonlinear saturation mechanisms for zonal flows. A bursting temporal behavior with a period longer than the geodesic acoustic oscillation period is observed even in a collisionless system. Our simulation results suggest that the zonal flows can drive turbulence. However, this process is too weak to be an effective zonal flow saturation mechanism.


Physics of Plasmas | 2001

Shear-Alfvén waves in gyrokinetic plasmas

W. W. Lee; Jerome L. V. Lewandowski; T. S. Hahm; Zhihong Lin

It is found that the thermal fluctuation level of the shear-Alfven waves in a gyrokinetic plasma is dependent on plasma β(≡cs2/vA2), where cs is the ion acoustic speed and vA is the Alfven velocity. This unique thermodynamic property based on the fluctuation–dissipation theorem is verified in this paper using a new gyrokinetic particle simulation scheme, which splits the particle distribution function into the equilibrium part as well as the adiabatic and nonadiabatic parts. The numerical implication of this property is discussed.


Physics of Plasmas | 2008

The theory of variances in equilibrium reconstruction

L. Zakharov; Jerome L. V. Lewandowski; Elizabeth Foley; F. M. Levinton; H. Yuh; Vladimir Drozdov; D. C. McDonald

The theory of variances of equilibrium reconstruction is presented. It complements existing practices with information regarding what kind of plasma profiles can be reconstructed, how accurately, and what remains beyond the abilities of diagnostic systems. The #27;σ-curves, introduced by the present theory, give a quantitative assessment of quality of effectiveness of diagnostic systems in constraining equilibrium reconstructions. The theory also suggests a method for aligning the accuracy of measurements of different physical nature.


Physics of Plasmas | 2001

Gyrokinetic Calculations of the Neoclassical Radial Electric Field in Stellarator Plasmas

Jerome L. V. Lewandowski; J. Williams; Allen H. Boozer; Zhihong Lin

A novel method to calculate the neoclassical radial electric field in stellarator plasmas is described. The method, which does not have the inconvenience of large statistical fluctuations (noise) of the standard Monte Carlo technique, is based on the variation of the combined parallel and perpendicular pressures on a magnetic surface. Using a three-dimensional gyro-kinetic δf code, the calculation of the radial electric field (Er) in the National Compact Stellarator Experiment [G. H. Neilson et al., Phys. Plasmas 7, 1911 (2000)] has been carried out. It is shown that a direct evaluation of Er based on a direct calculation of the radial particle flux is not tractable due to the considerable noise.


International Journal for Computational Methods in Engineering Science and Mechanics | 2005

Modeling Solution of Nonlinear Dispersive Partial Differential Equations Using the Marker Method

Jerome L. V. Lewandowski

A new method for the solution of nonlinear dispersive partial differential equations is described. The marker method relies on the definition of a convective field associated with the underlying partial differential equation; the information about the approximate solution is associated with the response of an ensemble of markers to this convective field. Some key aspects of the method, such as the selection of the shape function and the initial loading, are discussed in some details.


ieee international conference on high performance computing data and analytics | 2001

Gyrokinetic Simulations of Plasma Turbulence on Massively Parallel Computers

Jerome L. V. Lewandowski; W. W. Lee; Zhihong Lin

With the rapid development of massively parallel computers, the particle-in-cell (PIC) approach to plasma microturbulence in toroidal geometry has become an increasingly important tool. Global, self-consistent simulations with up to 100 millions particles yield valuable insights in the dynamics of the turbulence. The inclusion of the fast-moving electrons in the dynamics represents a major challenge.


Other Information: PBD: 18 Oct 2000 | 2000

Shear-Alfven Waves in Gyrokinetic Plasmas

W. W. Lee; Jerome L. V. Lewandowski; T. S. Hahm; Zhihong Lin

It is found that the thermal fluctuation level of the shear-Alfven waves in a gyrokinetic plasma decreases with plasma b(* cs2/uA2), where cs is the ion acoustic speed and uA is the Alfven velocity. This unique thermodynamic property based on the fluctuation-dissipation theorem is verified in this paper using a new gyrokinetic particle simulation scheme, which splits the particle distribution function into the equilibrium part as well as the adiabatic and nonadiabatic parts.


Other Information: PBD: 1 Oct 1999 | 1999

Sheared-flow Modes in Toroidal Geometry

Jerome L. V. Lewandowski; T. S. Hahm; W. W. Lee; Zhihong Lin

Using a Fourier-Bessel representation for the fluctuating (turbulent) electrostatic potential, an equation governing the sheared-flow modes in toroidal geometry is derived from the gyrokinetic Poisson equation, where both the adiabatic and non-adiabatic responses of the electrons are taken into account. It is shown that the principal geometrical effect on sheared-flow modes of the electrostatic potential is due to the flux-surface average of 1/B, where B is the magnetic field strength.


Journal of Computational and Applied Mathematics | 2006

Marker method for the solution of nonlinear diffusion equations

Jerome L. V. Lewandowski


Numerical Methods for Partial Differential Equations | 2006

A marker method for the solution of the damped Burgers' equation

Jerome L. V. Lewandowski

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Zhihong Lin

University of California

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T. S. Hahm

Princeton Plasma Physics Laboratory

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A. Brooks

Princeton Plasma Physics Laboratory

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A. Reiman

Princeton Plasma Physics Laboratory

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B. E. Nelson

Oak Ridge National Laboratory

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C. Kessel

Princeton Plasma Physics Laboratory

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