Design of particle accelerators with intense beams requires careful control of space charge problem. To obtain accurate treatment of the problem, solution of the Poisson's equation for electrostatic potential created by an arbitrary space charge distribution of the beam is required. Numerical routines developed for 2D and 3D space charge field calculation of high current beam are examined. Two numerical techniques are used: (i) finite-difference method, combining Fourier expansion and Gauss elimination and (ii) spectral method, utilizing Fourier expansion of electrostatic potential. Accuracy and time consuming for calculation of test problem are compared
In this paper, we present a three-dimensional Poisson equation solver for the electrostatic potentia...
The fast calculation of space-charge fields of bunches of charged particles in three dimensional spa...
In this paper, we present a three-dimensional Poisson equation solver for the electrostatic potenti...
We present two different approaches to solve the 2-dimensional electrostatic problem with open bound...
Method of calculation of space charge field of the beam using an expansion of space charge potential...
In this dissertation, a Poisson solver is improved with three parts: the efficient integrated Green'...
Precise and fast 3D space charge calculations for bunches of charged particles are of growing import...
The mesh-based 3D space-charge routine in the GPT (General Particle Tracer, Pulsar Physics) code sca...
A method is presented for calculating space-charge forces on individual particles in a particle trac...
Space-charge effects play an important role in high intensity accelerators. These effects can be stu...
The design optimization and analysis of charged particle beam systems employing intense beams requir...
A three-dimensional (3D) Poisson solver with longitudinal periodic and transverse open boundary cond...
Numerical prediction of charged particle dynamics in accelerators is essential for the design and un...
Numerical prediction of the performance of charged particle accelera- tors is essential for the desi...
Fast calculation of 3D non-linear space-charge fields is essential for the simulation of high-bright...
In this paper, we present a three-dimensional Poisson equation solver for the electrostatic potentia...
The fast calculation of space-charge fields of bunches of charged particles in three dimensional spa...
In this paper, we present a three-dimensional Poisson equation solver for the electrostatic potenti...
We present two different approaches to solve the 2-dimensional electrostatic problem with open bound...
Method of calculation of space charge field of the beam using an expansion of space charge potential...
In this dissertation, a Poisson solver is improved with three parts: the efficient integrated Green'...
Precise and fast 3D space charge calculations for bunches of charged particles are of growing import...
The mesh-based 3D space-charge routine in the GPT (General Particle Tracer, Pulsar Physics) code sca...
A method is presented for calculating space-charge forces on individual particles in a particle trac...
Space-charge effects play an important role in high intensity accelerators. These effects can be stu...
The design optimization and analysis of charged particle beam systems employing intense beams requir...
A three-dimensional (3D) Poisson solver with longitudinal periodic and transverse open boundary cond...
Numerical prediction of charged particle dynamics in accelerators is essential for the design and un...
Numerical prediction of the performance of charged particle accelera- tors is essential for the desi...
Fast calculation of 3D non-linear space-charge fields is essential for the simulation of high-bright...
In this paper, we present a three-dimensional Poisson equation solver for the electrostatic potentia...
The fast calculation of space-charge fields of bunches of charged particles in three dimensional spa...
In this paper, we present a three-dimensional Poisson equation solver for the electrostatic potenti...