2010
DOI: 10.2172/981703
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Centroid and Envelope Dynamics of High-intensity Charged Particle Beams in an External Focusing Lattice and Oscillating Wobbler

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Cited by 3 publications
(8 citation statements)
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“…In this section, we show that such a self-consistent kinetic solution indeed exists, and it is similar to the KV solution in phase-space structure (Qin et al, 2010). Since for the later case there is a corresponding self-consistent KV solution of the nonlinear Vlasov-Maxwell equations, this similarity suggests that a self-consistent solution of the nonlinear Vlasov-Maxwell equations similar to the KV solution may exist for high-intensity beams including the centroid dynamics in a wobbler field and an external focusing lattice.…”
Section: Self-consistent Kinetic Distribution and Associated Centroidmentioning
confidence: 62%
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“…In this section, we show that such a self-consistent kinetic solution indeed exists, and it is similar to the KV solution in phase-space structure (Qin et al, 2010). Since for the later case there is a corresponding self-consistent KV solution of the nonlinear Vlasov-Maxwell equations, this similarity suggests that a self-consistent solution of the nonlinear Vlasov-Maxwell equations similar to the KV solution may exist for high-intensity beams including the centroid dynamics in a wobbler field and an external focusing lattice.…”
Section: Self-consistent Kinetic Distribution and Associated Centroidmentioning
confidence: 62%
“…(42), (40), and (41), and the centroid dynamics is determined from Eqs. (Qin et al, 2010). The deflection force imposed by the wobbler fields acts only on the centroid, and the self-consistent space-charge field only affects the envelope motion.…”
Section: Discussionmentioning
confidence: 99%
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“…This analysis includes the effects of finite mini-pulse size, finite pulse length, emittance, energy spread, beam self-forces and magnetic field geometry. Without loss of generality, we can continue to decouple the evolution of the beam centroid motion from that of the beam envelope (Qin et al, 2010(Qin et al, , 2011Chung and Qin, 2018). We thus proceed by considering the evolution of the beam centroid and the gyro-phase spread due to energy spread.…”
Section: Evolution Of Beam Cross-section Density Profilementioning
confidence: 99%
“…To realize these advanced, high-gain heavy ion fusion schemes based on direct drive, it is important to develop a reliable beam smoothing technique to mitigate instabilities and facilitate uniform deposition. It has been proposed recently that the dynamics of the beam centroid can be explored as a possible beam smoothing technique (Hoffmann, 2009;Logan et al, 2008;Qin et al, 2010;Sharkov, 2007;Tahir et al, 2001Tahir et al, , 2010 to achieve a uniform illumination over a suitably chosen region of the target. The basic idea of this technique is to induce an oscillatory motion of the centroid for each transverse slice of the beam in such a way that the centroids of different slices strike different locations on the target.…”
Section: Introductionmentioning
confidence: 99%