Multiscale Decomposition for Vlasov-Poisson Equations
Accelerator Physics
2007-05-23 v2 Computational Physics
Plasma Physics
Abstract
We consider the applications of a numerical-analytical approach based on multiscale variational wavelet technique to the systems with collective type behaviour described by some forms of Vlasov-Poisson/Maxwell equations. We calculate the exact fast convergent representations for solutions in high-localized wavelet-like bases functions, which correspond to underlying hidden (coherent) nonlinear eigenmodes. This helps to control stability/unstability scenario of evolution in parameter space on pure algebraical level.
Keywords
Cite
@article{arxiv.physics/0206051,
title = {Multiscale Decomposition for Vlasov-Poisson Equations},
author = {Antonina N. Fedorova and Michael G. Zeitlin},
journal= {arXiv preprint arXiv:physics/0206051},
year = {2007}
}
Comments
4 pages, 3 figures, JAC2001.cls, presented at European Particle Accelerator Conference (EPAC02), Paris, June 3-7, 2002; changed from A4 to US format for correct printing