B
Boris Breizman
Researcher at University of Texas at Austin
Publications - 185
Citations - 6803
Boris Breizman is an academic researcher from University of Texas at Austin. The author has contributed to research in topics: Plasma & Instability. The author has an hindex of 46, co-authored 178 publications receiving 6143 citations.
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Journal ArticleDOI
Chapter 5: Physics of energetic ions
Ambrogio Fasoli,C. Gormenzano,Herbert L Berk,Boris Breizman,Sergio Briguglio,D. S. Darrow,Nikolai Gorelenkov,W. W. Heidbrink,A. Jaun,Sergey Konovalov,Raffi Nazikian,J.-M. Noterdaeme,S. E. Sharapov,Kouji Shinohara,Duccio Testa,Kenji Tobita,Yasushi Todo,Gregorio Vlad,Fulvio Zonca +18 more
TL;DR: A review of the progress accomplished since the redaction of the first ITER Physics Basis (1999 Nucl Fusion 39 2137-664) in the field of energetic ion physics and its possible impact on burning plasma regimes is presented in this paper.
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The HAGIS self-consistent nonlinear wave-particle interaction model
S. D. Pinches,L. C. Appel,Jeff Candy,S. E. Sharapov,Herbert L Berk,D. N. Borba,Boris Breizman,T. C. Hender,Keith I. Hopcraft,G. T.A. Huysmans,Wolfgang Kerner +10 more
TL;DR: In this article, the problem of modeling the selfconsistent interaction of an energetic particle ensemble with a wave spectrum specific to magnetically confined plasmas in a torus is discussed.
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Theoretical Interpretation of Alfvén Cascades in Tokamaks with Nonmonotonic q Profiles
TL;DR: Alfv\'en spectra in a reversed-shear tokamak plasma with a population of energetic ions exhibit a quasiperiodic pattern of primarily upward frequency sweeping as mentioned in this paper.
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Spontaneous hole-clump pair creation in weakly unstable plasmas
TL;DR: In this article, a numerical simulation of a kinetic instability near threshold shows how a hole and clump spontaneously appear in the particle distribution function and support a pair of Bernstein, Greene, Kruskal (BGK) nonlinear waves that last much longer than the inverse linear damping rate while they are upshifting and downshifting in frequency.
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Nonlinear dynamics of a driven mode near marginal stability.
TL;DR: The nonlinear dynamics of a linearly unstable mode in a driven kinetic system is investigated to determine scaling of the saturated fields near the instability threshold, and an integral equation with a temporally nonlocal cubic term is solved.