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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.

Papers
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Helical plasma confinement devices with good confinement properties

TL;DR: The criterion of approximate omnigeneity (i.e., having bounce-averaged drift lying within the magnetic surfaces) is much easier to satisfy than quasihelicity, the condition that $B$, the magnitude of the magnetic field, is a function of only a single linear combination of the toroidal angles.
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Single-stage plasma-based correlated energy spread compensation for ultrahigh 6D brightness electron beams.

TL;DR: By releasing an additional tailored escort electron beam at a later phase of the acceleration, when the witness bunch is relativistically stable, the plasma wave can be locally overloaded without compromising the witness lot normalized emittance, thus enabling the production of ultrahigh 6D-brightness beams.
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Ponderomotive force and linear susceptibility in Vlasov plasma

TL;DR: In this paper, the second-order Hamiltonian was derived from the ponderomotive force on the oscillation center of a particle in a high-frequency field and the standard linear Vlasov susceptibility.
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Correlations of periodic, area-preserving maps

TL;DR: In this paper, a simple analytical decay law for correlation functions of periodic, area-preserving maps is obtained, and the agreement between experiment and theory is good when islands are absent, but poor when they are present.
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Structure-preserving second-order integration of relativistic charged particle trajectories in electromagnetic fields

TL;DR: In this article, a second-order method for integrating the relativistic momentum of charged particles in an electromagnetic field is derived, which is shown to have the same secondorder accuracy in time as that found by splitting the electric acceleration and magnetic rotation.