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High Order Aberration Correction. / Andrianov, S.N.; Chechenin, A.N.

Proceedings of the 2006 European Particle Accelerator Conference –EPAC’2006. 2006. p. 2125-2127 WEPCH088.

Research output: Chapter in Book/Report/Conference proceedingConference contributionResearch

Harvard

Andrianov, SN & Chechenin, AN 2006, High Order Aberration Correction. in Proceedings of the 2006 European Particle Accelerator Conference –EPAC’2006., WEPCH088, pp. 2125-2127, The tenth European Particle Accelerator Conference, 26/06/06. <http://accelconf.web.cern.ch/AccelConf/e06/PAPERS/WEPCH088.PDF>

APA

Andrianov, S. N., & Chechenin, A. N. (2006). High Order Aberration Correction. In Proceedings of the 2006 European Particle Accelerator Conference –EPAC’2006 (pp. 2125-2127). [WEPCH088] http://accelconf.web.cern.ch/AccelConf/e06/PAPERS/WEPCH088.PDF

Vancouver

Andrianov SN, Chechenin AN. High Order Aberration Correction. In Proceedings of the 2006 European Particle Accelerator Conference –EPAC’2006. 2006. p. 2125-2127. WEPCH088

Author

Andrianov, S.N. ; Chechenin, A.N. / High Order Aberration Correction. Proceedings of the 2006 European Particle Accelerator Conference –EPAC’2006. 2006. pp. 2125-2127

BibTeX

@inproceedings{d779d3e2908b4bd7a95885ec336f1cae,
title = "High Order Aberration Correction",
abstract = "It is known that modern accelerators fall under nonlinear aberrations influence. The most of these aberrations have harmful character, and their effect must be maximally decreased. There are a set of approaches and codes to solving this problem. In this paper, we consider an approach for solving this problem using the matrix formalism for Lie algebraic tools. This formalism allows reducing the starting problem to linear algebraic equations for aberration coefficients, which are elements of corresponding matrices. There are discussed results evaluated using suggested approach and nonlinear programming tools. Some examples of corresponding results are given.",
author = "S.N. Andrianov and A.N. Chechenin",
year = "2006",
language = "English",
isbn = "92-9083-278-9",
pages = "2125--2127",
booktitle = "Proceedings of the 2006 European Particle Accelerator Conference –EPAC{\textquoteright}2006",
note = "The tenth European Particle Accelerator Conference ; Conference date: 26-06-2006 Through 30-06-2006",

}

RIS

TY - GEN

T1 - High Order Aberration Correction

AU - Andrianov, S.N.

AU - Chechenin, A.N.

PY - 2006

Y1 - 2006

N2 - It is known that modern accelerators fall under nonlinear aberrations influence. The most of these aberrations have harmful character, and their effect must be maximally decreased. There are a set of approaches and codes to solving this problem. In this paper, we consider an approach for solving this problem using the matrix formalism for Lie algebraic tools. This formalism allows reducing the starting problem to linear algebraic equations for aberration coefficients, which are elements of corresponding matrices. There are discussed results evaluated using suggested approach and nonlinear programming tools. Some examples of corresponding results are given.

AB - It is known that modern accelerators fall under nonlinear aberrations influence. The most of these aberrations have harmful character, and their effect must be maximally decreased. There are a set of approaches and codes to solving this problem. In this paper, we consider an approach for solving this problem using the matrix formalism for Lie algebraic tools. This formalism allows reducing the starting problem to linear algebraic equations for aberration coefficients, which are elements of corresponding matrices. There are discussed results evaluated using suggested approach and nonlinear programming tools. Some examples of corresponding results are given.

UR - https://accelconf.web.cern.ch/e06/HTML/AUTHOR.HTM

M3 - Conference contribution

SN - 92-9083-278-9

SP - 2125

EP - 2127

BT - Proceedings of the 2006 European Particle Accelerator Conference –EPAC’2006

T2 - The tenth European Particle Accelerator Conference

Y2 - 26 June 2006 through 30 June 2006

ER -

ID: 4440542