Painting self-consistent beam distributions in rings

J. A. Holmes; V. V. Danilov; S. M. Cousineau

doi:10.1109/PAC.2005.1591054

Painting self-consistent beam distributions in rings

J. A. Holmes, V. V. Danilov, S. M. Cousineau

Research output: Chapter in Book/Report/Conference proceeding › Conference contribution › peer-review

5 Scopus citations

Abstract

We define self-consistent beam distributions to have the following properties: 1) time-independence or periodicity, 2) linear space charge forces, and 3) maintainance of their defining shape and density under all linear transformations. The periodic condition guarantees zero space-charge-induced halo growth and beam loss during injection. Some self-consistent distributions can be manipulated into flat, or possibly even point-like, beams, which makes them interesting to colliders and to heavy-ion fusion. This paper discusses methods for painting 2D and 3D self-consistent distributions and for their manipulation to produce flat and point-like beams.

Original language	English
Title of host publication	Proceedings of the Particle Accelerator Conference, PAC 2005
Pages	2194-2196
Number of pages	3
DOIs	https://doi.org/10.1109/PAC.2005.1591054
State	Published - 2005
Externally published	Yes
Event	Particle Accelerator Conference, PAC 2005 - Knoxville, TN, United States Duration: May 16 2005 → May 20 2005

Publication series

Name	Proceedings of the IEEE Particle Accelerator Conference
Volume	2005

Conference

Conference	Particle Accelerator Conference, PAC 2005
Country/Territory	United States
City	Knoxville, TN
Period	05/16/05 → 05/20/05

Access to Document

10.1109/PAC.2005.1591054

Cite this

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title = "Painting self-consistent beam distributions in rings",

abstract = "We define self-consistent beam distributions to have the following properties: 1) time-independence or periodicity, 2) linear space charge forces, and 3) maintainance of their defining shape and density under all linear transformations. The periodic condition guarantees zero space-charge-induced halo growth and beam loss during injection. Some self-consistent distributions can be manipulated into flat, or possibly even point-like, beams, which makes them interesting to colliders and to heavy-ion fusion. This paper discusses methods for painting 2D and 3D self-consistent distributions and for their manipulation to produce flat and point-like beams.",

author = "Holmes, {J. A.} and Danilov, {V. V.} and Cousineau, {S. M.}",

year = "2005",

doi = "10.1109/PAC.2005.1591054",

language = "English",

isbn = "0780388593",

series = "Proceedings of the IEEE Particle Accelerator Conference",

pages = "2194--2196",

booktitle = "Proceedings of the Particle Accelerator Conference, PAC 2005",

note = "Particle Accelerator Conference, PAC 2005 ; Conference date: 16-05-2005 Through 20-05-2005",

}

Holmes, JA, Danilov, VV & Cousineau, SM 2005, Painting self-consistent beam distributions in rings. in Proceedings of the Particle Accelerator Conference, PAC 2005., 1591054, Proceedings of the IEEE Particle Accelerator Conference, vol. 2005, pp. 2194-2196, Particle Accelerator Conference, PAC 2005, Knoxville, TN, United States, 05/16/05. https://doi.org/10.1109/PAC.2005.1591054

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T1 - Painting self-consistent beam distributions in rings

AU - Holmes, J. A.

AU - Danilov, V. V.

AU - Cousineau, S. M.

PY - 2005

Y1 - 2005

N2 - We define self-consistent beam distributions to have the following properties: 1) time-independence or periodicity, 2) linear space charge forces, and 3) maintainance of their defining shape and density under all linear transformations. The periodic condition guarantees zero space-charge-induced halo growth and beam loss during injection. Some self-consistent distributions can be manipulated into flat, or possibly even point-like, beams, which makes them interesting to colliders and to heavy-ion fusion. This paper discusses methods for painting 2D and 3D self-consistent distributions and for their manipulation to produce flat and point-like beams.

AB - We define self-consistent beam distributions to have the following properties: 1) time-independence or periodicity, 2) linear space charge forces, and 3) maintainance of their defining shape and density under all linear transformations. The periodic condition guarantees zero space-charge-induced halo growth and beam loss during injection. Some self-consistent distributions can be manipulated into flat, or possibly even point-like, beams, which makes them interesting to colliders and to heavy-ion fusion. This paper discusses methods for painting 2D and 3D self-consistent distributions and for their manipulation to produce flat and point-like beams.

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U2 - 10.1109/PAC.2005.1591054

DO - 10.1109/PAC.2005.1591054

M3 - Conference contribution

AN - SCOPUS:33847169518

SN - 0780388593

SN - 9780780388598

T3 - Proceedings of the IEEE Particle Accelerator Conference

SP - 2194

EP - 2196

BT - Proceedings of the Particle Accelerator Conference, PAC 2005

T2 - Particle Accelerator Conference, PAC 2005

Y2 - 16 May 2005 through 20 May 2005

ER -

Painting self-consistent beam distributions in rings

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