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Mikhail Pekker

Researcher at Drexel University

Publications -  52
Citations -  1796

Mikhail Pekker is an academic researcher from Drexel University. The author has contributed to research in topics: Cavitation & Electrostriction. The author has an hindex of 23, co-authored 51 publications receiving 1669 citations. Previous affiliations of Mikhail Pekker include George Washington University & University of Texas at Austin.

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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.
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Spontaneous hole–clump pair creation

TL;DR: In this paper, numerical simulations and quantitative theoretical explanations for the spontaneous formation of a hole-clump pair in phase space are presented, where the equilibrium is close to the linear threshold for instability and the destabilizing resonant kinetic drive is nearly balanced by either extrinsic dissipation or a second stabilizing kinetic component.
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Plasma pressure effect on Alfvén cascade eigenmodes

TL;DR: In this paper, the geodesic curvature and toroidicity-induced coupling between shear Alfven waves and acoustic modes are investigated. But the authors focus on the low frequency part of the shear wave dispersion relation.
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Critical nonlinear phenomena for kinetic instabilities near threshold

TL;DR: In this article, a universal integral equation has been derived and solved for the nonlinear evolution of collective modes driven by kinetic wave particle resonances just above the threshold for instability, where the dominant nonlinearity stems from the dynamics of resonant particles that can be treated perturbatively near the marginal state of the system.
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Theory of Alfvén eigenmodes in shear reversed plasmas

TL;DR: In this paper, the authors present a theory that employs two complementary mechanisms for establishing Alfven cascades: (1) a nonstandard adiabatic response of energetic particles with large orbits and (2) toroidal magnetohydrodynamic effects that are second-order in inverse aspect ratio.