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AbstractAbstract
[en] The stability of a one-dimensional (1D) charged particle beam is studied, based on the waterbag model. The eigen-frequencies of the beam-plasma oscillation modes in a continuous focusing channel are obtained in a fully analytic manner, starting from the linear- and nonlinear-approximate Hamiltonians in the stationary state. The beam stability property in a periodic focusing system is also explored to give an analytic description of structure resonances. (orig.)
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Record Type
Journal Article
Journal
Nuclear Instruments and Methods in Physics Research. Section A, Accelerators, Spectrometers, Detectors and Associated Equipment; ISSN 0168-9002;
; CODEN NIMAER; v. 332(1-2); p. 1-22

Country of publication
ANALYTICAL SOLUTION, BEAM DYNAMICS, BEAM EMITTANCE, BEAM PROFILES, BEAM TRANSPORT, BOLTZMANN-VLASOV EQUATION, CANONICAL TRANSFORMATIONS, COULOMB FIELD, COUPLING, DISTRIBUTION FUNCTIONS, DISTURBANCES, EIGENFREQUENCY, EIGENVALUES, FOCUSING, HAMILTONIAN FUNCTION, MATHEMATICAL MODELS, NONLINEAR PROBLEMS, ONE-DIMENSIONAL CALCULATIONS, PHASE SPACE, POISSON EQUATION, QUASILINEAR PROBLEMS, RESONANCE, SELF-CONSISTENT FIELD, SOLENOIDS, SPACE CHARGE, STABILITY, STEADY-STATE CONDITIONS
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