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Featured researches published by Aaron John Redd.


Physics of Plasmas | 1998

Predicting temperature and density profiles in tokamaks

G. Bateman; Arnold H. Kritz; Jon E. Kinsey; Aaron John Redd; Jan Weiland

A fixed combination of theory-based transport models, called the Multi-Mode Model, is used in the BALDUR [C. E. Singer et al., Comput. Phys. Commun. 49, 275 (1988)] transport simulation code to predict the temperature and density profiles in tokamaks. The choice of the Multi-Mode Model has been guided by the philosophy of using the best transport theories available for the various modes of turbulence that dominate in different parts of the plasma. The Multi-Mode model has been found to provide a better match to temperature and density profiles than any of the other theory-based models currently available. A description and partial derivation of the Multi-Mode Model is presented, together with three new examples of simulations of the Tokamak Fusion Test Reactor (TFTR) [K. M. McGuire et al., Phys. Plasmas 2, 2176 (1995)]. The first simulation shows the strong effect of recycling on the ion temperature profile in TFTR supershot simulations. The second simulation explores the effect of a plasma current ramp—w...


Physics of Plasmas | 1996

Comparison of two resistive ballooning mode models in transport simulations

Jon E. Kinsey; G. Bateman; Arnold H. Kritz; Aaron John Redd

Predictive transport simulations of the temperature and density profiles have been carried out for Tokamak Fusion Test Reactor (TFTR) [K. Young et al., Plasma Phys. Controlled Fusion 26, 11 (1984)] current, density, and heating power scans. Two competing resistive ballooning mode theories are considered in order to examine their intrinsic magnetic‐q dependence. The theoretically derived transport model employed in this study includes drift wave contributions from the Weiland theory of trapped electron and ion temperature gradient modes, the Kwon–Biglari–Diamond neoclassical magnetohydrodynamic (MHD) theory, the Tang–Rewoldt kinetic ballooning mode theory, and either the previously used Carreras–Diamond or the recently developed Guzdar–Drake resistive ballooning mode theories. It is found that the Guzdar–Drake theory provides the correct scaling with plasma current while maintaining a scaling with density and auxiliary heating power that is consistent with experimental data from TFTR low confinement (L‐mod...


Physics of Plasmas | 1997

Sensitivity of predictive tokamak plasma transport simulations

Aaron John Redd; Arnold H. Kritz; G. Bateman; Jon E. Kinsey

The sensitivity of our time-dependent simulations of low confinement (L-mode) discharges to variations in initial profiles and time-dependent boundary conditions has been explored. These time-dependent tokamak plasma simulations were performed using a theory-based Multi-mode transport model that includes ion temperature gradient (ITG) and trapped electron modes (TEM), kinetic and resistive ballooning modes and neoclassical modes. The density and temperature profiles predicted in our simulations of L-mode discharges are found to be robust, even with significant variations in the initial or boundary conditions. Although transport associated with a single mode can be strongly affected by local changes in plasma parameters resulting from changes in the boundary conditions, the total transport remains largely unchanged because of compensation by other transport modes. The sensitivity of the predicted temperature and density profiles to a variation in the Multi-mode model is also examined. When the Dominguez-Wa...


Physics of Plasmas | 1999

Drift mode growth rates and associated transport

Aaron John Redd; Arnold H. Kritz; G. Bateman; Gregory Rewoldt; W. M. Tang

Drift mode linear growth rates and quasilinear transport are investigated using the FULL kinetic stability code [Rewoldt et al., Phys. Plasmas 5, 1815 (1998)] and a version of the Weiland transport model [Strand et al., Nucl. Fusion 38, 545 (1998)]. It is shown that the drift mode growth rates (as well as the marginal stability temperature gradient) obtained using the FULL code are dependent on the accuracy of the equilibrium employed. In particular, when an approximate equilibrium model is utilized by the FULL code, the results can differ significantly from those obtained using a more accurate numerical equilibrium. Also investigated are the effects of including full electron physics. It is shown, using both the FULL code and the Weiland model, that the nonadiabatic (e.g., trapped) electron response produces a significant increase in the linear growth rate of the ion-temperature-gradient (ITG) driven branch of the drift instability. Other consequences of the nonadiabatic electron response include a reduc...


Physics of Plasmas | 1998

Multi-Mode transport modeling of the International Thermonuclear Experimental Reactor (ITER)

G. Bateman; Arnold H. Kritz; Jon E. Kinsey; Aaron John Redd

Predictions are made for the performance of the International Thermonuclear Experimental Reactor (ITER) [R. Aymar, V. Chuyanov, M. Huguet, R. Parker, and Y. Shimomura, in Proceedings of the Sixteenth International Atomic Energy Agency Fusion Energy Conference, Montreal, Canada 1996 (International Atomic Energy Agency, Vienna, 1997), Paper IAEA-CN-64/01-1] design using the Multi-Mode model in the time-dependent one- and one-half-dimensional (1-1/2-D) BALDUR [C. E. Singer et al., Comput. Phys. Commun. 49, 275 (1988)] transport code. This model predicts the temperature and density profiles observed in present-day tokamak experiments more closely on the average than other models currently available. Simulations using the Multi-Mode transport model, with its inherent gyro-Bohm scaling, indicate that ITER will ignite, even with edge temperatures as low as 0.25 keV (L-mode, or low-confinement mode, boundary conditions) or with volume averaged density as low as 0.775×1020 m−3 (just below the Greenwald density lim...


Physics of Plasmas | 1998

Predictive simulations of tokamak plasmas with a model for ion-temperature-gradient-driven turbulence

Aaron John Redd; Arnold H. Kritz; G. Bateman; Wendell Horton

A drift wave transport model, recently developed by Ottaviani, Horton and Erba (OHE) [Ottaviani et al., Plasma Phys. Controlled Fusion 39, 1461 (1997)], has been implemented and tested in a time-dependent predictive transport code. This OHE model assumes that anomalous transport is due to turbulence driven by ion temperature gradients and that the fully developed turbulence will extend into linearly stable regions, as described in the reference cited above. A multiplicative elongation factor is introduced in the OHE model and simulations are carried out for 12 discharges from major tokamak experiments, including both L- and H-modes (low- and high-confinement modes) and both circular and elongated discharges. Good agreement is found between the OHE model predictions and experiment. This OHE model is also used to describe the performance of the International Thermonuclear Experimental Reactor (ITER) [Putvinski et al., in Proceedings of the 16th IAEA Fusion Energy Conference, Montreal, Canada, 1996 (Internat...


Archive | 1998

Pressure-driven transport in the core of tokamak plasmas

Aaron John Redd; Arnold H. Kritz; Glenn Bateman; Matteo Erba; Gregory Rewoldt


Archive | 1999

Status of the National Transport Code Collaboration Modules Library

D. McCune; Ch. Ludescher; Alexander Pletzer; Glenn Bateman; Jon E. Kinsey; Arnold H. Kritz; W.A. Houlberg; L. L. Lodestro; Aaron John Redd; L. Sugiyama


Archive | 1998

Status of the National Transport Code Module Library

D. McCune; Ch. Ludescher; Alexander Pletzer; Glenn Bateman; Arnold H. Kritz; Aaron John Redd; Dominique Boucher; W.A. Houlberg; Jon E. Kinsey; L. L. Lodestro


Archive | 1998

Testing the Improved Theoretically Based Multi-Mode Transport Model

Arnold H. Kritz; Glenn Bateman; Pär Strand; Aaron John Redd; Matteo Erba; Garold Borse; Jan Weiland; Bruce D. Scott

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Arnold H. Kritz

City University of New York

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Jon E. Kinsey

University of Illinois at Urbana–Champaign

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Ch. Ludescher

Princeton Plasma Physics Laboratory

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D. McCune

Princeton Plasma Physics Laboratory

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L. L. Lodestro

Lawrence Livermore National Laboratory

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