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John R. Cary

Researcher at University of Colorado Boulder

Publications -  286
Citations -  8541

John R. Cary is an academic researcher from University of Colorado Boulder. The author has contributed to research in topics: Plasma & Electron. The author has an hindex of 41, co-authored 284 publications receiving 7943 citations. Previous affiliations of John R. Cary include Los Alamos National Laboratory & University of California, Berkeley.

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Unstable oscillatory Pierce modes of neutralized electron beams

TL;DR: Oscillatory modes of the Pierce system have been calculated in this article, and these modes are found to have growth rates comparable to the previously investigated purely growing modes. But they are unstable for most values of ωp L/V0≳π.
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Divergence preservation in the ADI algorithms for electromagnetics

TL;DR: This paper contains a complete study of these ADI methods in the presence of charge and current sources, and shows that there are four significantly distinct cases, with four more related by duality, but only one preserves divergence and, thus, is guaranteed to be stable in the absence of moving charged particles.
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Efficiency of a Boris-like integration scheme with spatial stepping

TL;DR: In this paper, a modified Boris-like integration method is proposed for beam simulations, in which the spatial coordinate is the independent variable, and the independent variables are often the distance along the beam.
Proceedings ArticleDOI

Laser-Driven Coherent Betatron Oscillation in a Laser-Wakefield Cavity: Formation of Sinusoid Beam Shapes and Coherent Trajectories

TL;DR: The origin of beam disparity in emittance and betatron oscillation orbits, in and out of the polarization plane of the drive laser of laser-plasma accelerators, is explained in terms of betatronscillations driven by the laser field.
Journal ArticleDOI

Numerical observation of turbulence enhanced growth rates

Isidoros Doxas, +1 more
- 01 Jul 1997 - 
TL;DR: In this article, an enhancement of the velocity diffusion over the quasilinear value is observed in the regime where the autocorrelation time is much smaller than the linear growth time or resonance broadening time.