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Mathematical Model of Beam Dynamic Optimization. / Altsybeyev, V.V.

Mathematical Model of Beam Dynamic Optimization. 2012.

Результаты исследований: Публикации в книгах, отчётах, сборниках, трудах конференцийстатья в сборнике материалов конференциинаучная

Harvard

Altsybeyev, VV 2012, Mathematical Model of Beam Dynamic Optimization. в Mathematical Model of Beam Dynamic Optimization.

APA

Altsybeyev, V. V. (2012). Mathematical Model of Beam Dynamic Optimization. в Mathematical Model of Beam Dynamic Optimization

Vancouver

Altsybeyev VV. Mathematical Model of Beam Dynamic Optimization. в Mathematical Model of Beam Dynamic Optimization. 2012

Author

Altsybeyev, V.V. / Mathematical Model of Beam Dynamic Optimization. Mathematical Model of Beam Dynamic Optimization. 2012.

BibTeX

@inproceedings{f6dd7ca3416b4e1baa2a8554671d841b,
title = "Mathematical Model of Beam Dynamic Optimization",
abstract = "We treat here the process of simulation of charged particle dynamics using so called hybrid system. Hybrid system is a system with continuous and discrete parts, described by differential and difference equations, respectively. In this case new mathematical model of beam dynamics optimization is suggested. The main parameters of optimization are: coefficient of particle capture in the acceleration mode, phase and energy spectra of particles at the exit of the accelerator, the transverse beam characteristics, etc. Optimization was carried out for the drift tubes accelerator.",
author = "V.V. Altsybeyev",
year = "2012",
language = "не определен",
booktitle = "Mathematical Model of Beam Dynamic Optimization",

}

RIS

TY - GEN

T1 - Mathematical Model of Beam Dynamic Optimization

AU - Altsybeyev, V.V.

PY - 2012

Y1 - 2012

N2 - We treat here the process of simulation of charged particle dynamics using so called hybrid system. Hybrid system is a system with continuous and discrete parts, described by differential and difference equations, respectively. In this case new mathematical model of beam dynamics optimization is suggested. The main parameters of optimization are: coefficient of particle capture in the acceleration mode, phase and energy spectra of particles at the exit of the accelerator, the transverse beam characteristics, etc. Optimization was carried out for the drift tubes accelerator.

AB - We treat here the process of simulation of charged particle dynamics using so called hybrid system. Hybrid system is a system with continuous and discrete parts, described by differential and difference equations, respectively. In this case new mathematical model of beam dynamics optimization is suggested. The main parameters of optimization are: coefficient of particle capture in the acceleration mode, phase and energy spectra of particles at the exit of the accelerator, the transverse beam characteristics, etc. Optimization was carried out for the drift tubes accelerator.

M3 - статья в сборнике материалов конференции

BT - Mathematical Model of Beam Dynamic Optimization

ER -

ID: 4575844