Standard

Problems of conservative integration in beam physics. / Andrianov, S. N.; Abramova, A. S.

Proceedings of the Particle Accelerator Conference, PAC 2005. 2005. стр. 1087-1089 1590667 (Proceedings of the IEEE Particle Accelerator Conference; Том 2005).

Результаты исследований: Публикации в книгах, отчётах, сборниках, трудах конференций › статья в сборнике материалов конференции › научная › Рецензирование

Harvard

Andrianov, SN & Abramova, AS 2005, Problems of conservative integration in beam physics. в Proceedings of the Particle Accelerator Conference, PAC 2005., 1590667, Proceedings of the IEEE Particle Accelerator Conference, Том. 2005, стр. 1087-1089, Particle Accelerator Conference, PAC 2005, Knoxville, TN, Соединенные Штаты Америки, 16/05/05. https://doi.org/10.1109/PAC.2005.1590667

APA

Andrianov, S. N., & Abramova, A. S. (2005). Problems of conservative integration in beam physics. в Proceedings of the Particle Accelerator Conference, PAC 2005 (стр. 1087-1089). [1590667] (Proceedings of the IEEE Particle Accelerator Conference; Том 2005). https://doi.org/10.1109/PAC.2005.1590667

Vancouver

Andrianov SN, Abramova AS. Problems of conservative integration in beam physics. в Proceedings of the Particle Accelerator Conference, PAC 2005. 2005. стр. 1087-1089. 1590667. (Proceedings of the IEEE Particle Accelerator Conference). https://doi.org/10.1109/PAC.2005.1590667

Author

Andrianov, S. N. ; Abramova, A. S. / Problems of conservative integration in beam physics. Proceedings of the Particle Accelerator Conference, PAC 2005. 2005. стр. 1087-1089 (Proceedings of the IEEE Particle Accelerator Conference).

BibTeX

@inproceedings{a48c8767743142b68782ef2c3d1c43bd,
title = "Problems of conservative integration in beam physics",
abstract = "In this paper an approach to conservative integration methods development is discussed, This problem is very important for beam physics: from beam line synthesis up to long time evolution simulation. This approach is based on a Lie algebra technique. On the first step we find a special form of decomposition for a Lie map, describing the system under study. On the second step a researcher finds exact solutions for some classes of hamillonians in symbolic forms. These steps allows forming an integration scheme, which have a desired symplectic property. The additional invariant and symmetry properties can be included using dynamical invariants conception.",
author = "Andrianov, {S. N.} and Abramova, {A. S.}",
year = "2005",
month = dec,
day = "1",
doi = "10.1109/PAC.2005.1590667",
language = "English",
isbn = "0780388593",
series = "Proceedings of the IEEE Particle Accelerator Conference",
pages = "1087--1089",
booktitle = "Proceedings of the Particle Accelerator Conference, PAC 2005",
note = "Particle Accelerator Conference, PAC 2005 ; Conference date: 16-05-2005 Through 20-05-2005",

}

RIS

TY - GEN

T1 - Problems of conservative integration in beam physics

AU - Andrianov, S. N.

AU - Abramova, A. S.

PY - 2005/12/1

Y1 - 2005/12/1

N2 - In this paper an approach to conservative integration methods development is discussed, This problem is very important for beam physics: from beam line synthesis up to long time evolution simulation. This approach is based on a Lie algebra technique. On the first step we find a special form of decomposition for a Lie map, describing the system under study. On the second step a researcher finds exact solutions for some classes of hamillonians in symbolic forms. These steps allows forming an integration scheme, which have a desired symplectic property. The additional invariant and symmetry properties can be included using dynamical invariants conception.

AB - In this paper an approach to conservative integration methods development is discussed, This problem is very important for beam physics: from beam line synthesis up to long time evolution simulation. This approach is based on a Lie algebra technique. On the first step we find a special form of decomposition for a Lie map, describing the system under study. On the second step a researcher finds exact solutions for some classes of hamillonians in symbolic forms. These steps allows forming an integration scheme, which have a desired symplectic property. The additional invariant and symmetry properties can be included using dynamical invariants conception.

UR - http://www.scopus.com/inward/record.url?scp=33847112417&partnerID=8YFLogxK

U2 - 10.1109/PAC.2005.1590667

DO - 10.1109/PAC.2005.1590667

M3 - Conference contribution

AN - SCOPUS:33847112417

SN - 0780388593

SN - 9780780388598

T3 - Proceedings of the IEEE Particle Accelerator Conference

SP - 1087

EP - 1089

BT - Proceedings of the Particle Accelerator Conference, PAC 2005

T2 - Particle Accelerator Conference, PAC 2005

Y2 - 16 May 2005 through 20 May 2005

ER -

ID: 51672555