Abstract
The theory of charged beam propagation in magnetic structures, including transverse motion coupling, is developed using a formalism close to the original Courant-Snyder formulation of uncoupled beam transport. Three 2x2 matrices, generalizations of the usual Twiss parameters, are introduced and their properties are studied. The physical meaning of the above matrices is discussed and their role, in specifying, e.g. the spatial beam distribution, elucidated. The usefulness of such a point of view is discussed within the context of a specific example.
Citation Formats
Dattoli, G, Mari, C, Mezi, L, and Torre, A.
Generalized courant-snyder theory of charged beam transport including transverse coupling.
Italy: N. p.,
1992.
Web.
Dattoli, G, Mari, C, Mezi, L, & Torre, A.
Generalized courant-snyder theory of charged beam transport including transverse coupling.
Italy.
Dattoli, G, Mari, C, Mezi, L, and Torre, A.
1992.
"Generalized courant-snyder theory of charged beam transport including transverse coupling."
Italy.
@misc{etde_10138994,
title = {Generalized courant-snyder theory of charged beam transport including transverse coupling}
author = {Dattoli, G, Mari, C, Mezi, L, and Torre, A}
abstractNote = {The theory of charged beam propagation in magnetic structures, including transverse motion coupling, is developed using a formalism close to the original Courant-Snyder formulation of uncoupled beam transport. Three 2x2 matrices, generalizations of the usual Twiss parameters, are introduced and their properties are studied. The physical meaning of the above matrices is discussed and their role, in specifying, e.g. the spatial beam distribution, elucidated. The usefulness of such a point of view is discussed within the context of a specific example.}
place = {Italy}
year = {1992}
month = {Jan}
}
title = {Generalized courant-snyder theory of charged beam transport including transverse coupling}
author = {Dattoli, G, Mari, C, Mezi, L, and Torre, A}
abstractNote = {The theory of charged beam propagation in magnetic structures, including transverse motion coupling, is developed using a formalism close to the original Courant-Snyder formulation of uncoupled beam transport. Three 2x2 matrices, generalizations of the usual Twiss parameters, are introduced and their properties are studied. The physical meaning of the above matrices is discussed and their role, in specifying, e.g. the spatial beam distribution, elucidated. The usefulness of such a point of view is discussed within the context of a specific example.}
place = {Italy}
year = {1992}
month = {Jan}
}