Abstract
In discussing the betatron equations of motion for an e-beam propagating in a linearly polarized undulator, this paper includes the magnetic field multi-polar contributions and goes beyond the usual harmonic approximation. The equations of motion are derived with the inclusion of anharmonic and transverse motion coupling terms. Single particle motion, as well as, beam dynamics are carefully examined.
Citation Formats
Dattoli, G, Galli, M, and Ottaviani, P L.
Anharmonic betatron motion in linearly polarized undulators.
Italy: N. p.,
1992.
Web.
Dattoli, G, Galli, M, & Ottaviani, P L.
Anharmonic betatron motion in linearly polarized undulators.
Italy.
Dattoli, G, Galli, M, and Ottaviani, P L.
1992.
"Anharmonic betatron motion in linearly polarized undulators."
Italy.
@misc{etde_10147117,
title = {Anharmonic betatron motion in linearly polarized undulators}
author = {Dattoli, G, Galli, M, and Ottaviani, P L}
abstractNote = {In discussing the betatron equations of motion for an e-beam propagating in a linearly polarized undulator, this paper includes the magnetic field multi-polar contributions and goes beyond the usual harmonic approximation. The equations of motion are derived with the inclusion of anharmonic and transverse motion coupling terms. Single particle motion, as well as, beam dynamics are carefully examined.}
place = {Italy}
year = {1992}
month = {Dec}
}
title = {Anharmonic betatron motion in linearly polarized undulators}
author = {Dattoli, G, Galli, M, and Ottaviani, P L}
abstractNote = {In discussing the betatron equations of motion for an e-beam propagating in a linearly polarized undulator, this paper includes the magnetic field multi-polar contributions and goes beyond the usual harmonic approximation. The equations of motion are derived with the inclusion of anharmonic and transverse motion coupling terms. Single particle motion, as well as, beam dynamics are carefully examined.}
place = {Italy}
year = {1992}
month = {Dec}
}