A new approach to solving the kinetic equation for the beam distribution function, (very useful from the practical point of view), is discussed, in which the authors also obtain a complement to the Skrinsky's condition for the self-focused bunched beam. This problem belongs to the theory of nonlinear systems in which both regular and chaotic motion is possible. The kinetic approach, based on Vlasov-Poisson equations, are used to investigate the focusing and acceleration of bunched beam. Special attention is given to the studies of stability in a bunched beam by means of the two norm, which may be used to describe t!he motion of high-energy particles
We examine a problem in nonlinear dynamics in which both regular and chaotic motions are possible. T...
Self-consistent Vlasov-Poisson simulations of beams with high space-charge intensity often require s...
Self-consistent Vlasov-Poisson simulations of beams with high space-charge intensity often require s...
In this report we develop an approach to acceleration and focusing using some concepts from optimal ...
The collective effects in high-intensity bunched beams are described self-consistently by the nonlin...
Nonlinear dynamics deals with parametric resonances and diffusion, which are usually beam-intensity ...
A kinetic description of intense nonneutral beam propagation through a periodic solenoidal focusing ...
The collective effects in high-intensity bunched beams are described self-consistently by the nonlin...
The transverse dynamics of an intense charged particle beam propagating through a periodic quadrupol...
Nonlinear dynamics deals with parametric resonances and di#11;usion. The phenomena are usually beam-...
The Vlasov-Maxwell equations are used to investigate the nonlinear evolution of an intense sheet bea...
Charged-particle beams are employed for a number of scientific and technological applications. The ...
This paper makes use of the Vlasov-Maxwell equations to investigate collective excitations in an int...
The Vlasov equation of kinetic theory is introduced and the Hamiltonian structure of its moments is ...
The paper investigates the nonlinear coupling of envelope modes of oscillation for intense bunched b...
We examine a problem in nonlinear dynamics in which both regular and chaotic motions are possible. T...
Self-consistent Vlasov-Poisson simulations of beams with high space-charge intensity often require s...
Self-consistent Vlasov-Poisson simulations of beams with high space-charge intensity often require s...
In this report we develop an approach to acceleration and focusing using some concepts from optimal ...
The collective effects in high-intensity bunched beams are described self-consistently by the nonlin...
Nonlinear dynamics deals with parametric resonances and diffusion, which are usually beam-intensity ...
A kinetic description of intense nonneutral beam propagation through a periodic solenoidal focusing ...
The collective effects in high-intensity bunched beams are described self-consistently by the nonlin...
The transverse dynamics of an intense charged particle beam propagating through a periodic quadrupol...
Nonlinear dynamics deals with parametric resonances and di#11;usion. The phenomena are usually beam-...
The Vlasov-Maxwell equations are used to investigate the nonlinear evolution of an intense sheet bea...
Charged-particle beams are employed for a number of scientific and technological applications. The ...
This paper makes use of the Vlasov-Maxwell equations to investigate collective excitations in an int...
The Vlasov equation of kinetic theory is introduced and the Hamiltonian structure of its moments is ...
The paper investigates the nonlinear coupling of envelope modes of oscillation for intense bunched b...
We examine a problem in nonlinear dynamics in which both regular and chaotic motions are possible. T...
Self-consistent Vlasov-Poisson simulations of beams with high space-charge intensity often require s...
Self-consistent Vlasov-Poisson simulations of beams with high space-charge intensity often require s...