Cargando…

On the validity of perturbation theory as a help for numerical integration of non-linear equations of motion

Detalles Bibliográficos
Autor principal:	Hagedorn, R
Lenguaje:	eng
Publicado:	1954
Materias:	Accelerators and Storage Rings
Acceso en línea:	http://cds.cern.ch/record/1745901

Ejemplares similares

On the validity of perturbation theory as a help for numerical integration of non-linear equations of motion
por: Hagedorn, Rolf
Publicado: (1954)

Investigations on non-linear orbit theory
por: Hagedorn, R
Publicado: (1954)

Theory of linear and non-linear perturbations of betatron oscillations in alternating-gradient synchrotrons
por: Schoch, Arnold
Publicado: (1958)

Perturbation theory of AG motion with nonlinear restoring forces
por: Cole, F T
Publicado: (1955)

Random perturbations of the transverse motion of protons in a linear accelerator and their correction
por: Murin, B P, et al.
Publicado: (1974)

The linear equations of motion and the tune of a fixed-field accelerator
por: Parzen, G
Publicado: (1957)

Numerical Integration of the Vlasov Equation of Two Colliding Beams
por: Zorzano-Mier, M P
Publicado: (2000)

The Effect Of Perturbations On The Longitudinal Motion Of particles In A stepped Phase Velocity Linear Accelerator
por: Senichev, Yu V, et al.
Publicado: (1989)

On the behaviour of a non linear system excited by perturbations linearly dependent on displacement
Publicado: (1953)

Symbolic approach to perturbed non-linear dynamical systems
por: Autin, Bruno
Publicado: (1993)

A perturbation treatement of non-linear restoring forces
por: Cole, F, et al.
Publicado: (1953)

Stability of two-dimensional non-linear oscillations with periodical hamiltonian; applied to the non-linear betatron oscillations of an Alternating-Gradient Synchrotron
por: Hagedorn, R
Publicado: (1955)

Non-linear canonical equations of coupled synchro-betatron motion and their solution within the framework of a non-linear 6-dimensional (symplectic) tracking program for ultra-relativistic protons
por: Ripken, G
Publicado: (1985)

Equations of motion in the AGS
por: Laslett, L J
Publicado: (1954)

Mathematical and Numerical Methods for Non-linear Beam Dynamics
por: Herr, W.
Publicado: (2016)

Spin motion with 'short kick' perturbations
por: Field, J H, et al.
Publicado: (1976)

Stability of two-dimensional non-linear oscillations with periodical hamiltonian; applied to the non-linear betatron oscillations of circular particle accelerators: Part II. Application
por: Hagedorn, R
Publicado: (1956)

Stability of two-dimensional non-linear oscillations with periodical Hamiltonian, applied to the non-linear oscillitions of circular particle accelerators: Part II. Application Summary
por: Hagedorn, R
Publicado: (1956)

Parallel Algorithms for the Analysis of Non-Linear Betatronic Motion
por: Giovannozzi, Massimo, et al.
Publicado: (1997)

Requirements for the Measurement of the Non-Linear Beam Motion in LHC
por: Koutchouk, Jean-Pierre
Publicado: (2001)

Parallel algorithms for the analysis of non-linear betatronic motion
por: Giovannozzi, Μ, et al.
Publicado: (1997)

Hadron collider behaviour in the non linear numerical model EVOL
por: Peggs, S
Publicado: (1984)

Numerical techniques for ordinary differential equations
por: Hindmarsh, A C
Publicado: (1986)

Comparison of tracking methods with exact solutions of non-linear equations
por: Hagel, J, et al.
Publicado: (1988)

The effect of non-perturbations on a S.F.P.S with linear magnetic fields
Publicado: (1953)

Investigations on non-linear orbit theory
Publicado: (1954)

Efficient Analytical And Numerical Solutions Of Haissinski equation
por: Petracca, S
Publicado: (1993)

Numerical calculations of linear accelerator cavities
por: Martini, M, et al.
Publicado: (1968)

On the solution of non-linear orbit equations by means of power series expansions
por: Regenstreif, E
Publicado: (1954)

On the solution of non-linear orbit equations by means of power series expansions
por: Regenstreif, E
Publicado: (1954)

A Computer Code for Frequency Analysis of Non-Linear Betatron Motion
por: Bartolini, R, et al.
Publicado: (1998)

Relations between survey and stacking of magnets and statistical distribution of F-type perturbations
por: Hagedorn, R
Publicado: (1955)

Relations between survey and stacking of magnets and statistical distribution of F-type perturbation
por: HAGEDORN, R
Publicado: (1955)

Application Of A Linear Perturbation Method To Sextupolar Correction
por: Zyngier, H
Publicado: (1980)

A numerical method for solution of the generalized Liouville equation
por: Candy, J V
Publicado: (1995)

Numerical Solution of the One-Dimensional General Diffusion Equation
por: Tückmantel, Joachim
Publicado: (2005)

Improved equations of motion for multi-particle simulation
por: Zotter, Bruno W
Publicado: (1995)

Mark-5 FFAG expanded equations of motion
por: Cole, F T
Publicado: (1956)

Integrated simulation of ground motion mitigation, techniques for the future Compact Linear Collider (CLIC)
por: Balik, G, et al.
Publicado: (2013)

Second Order Perturbation Theory For Accelerators
por: Parsa, Zohreh, et al.
Publicado: (1987)

Cannot write session to /tmp/vufind_sessions/sess_7s2o23p84788105oglllgg5g9q