dorsal/arxiv
View SchemaMultiscale Decomposition for Vlasov-Poisson Equations
| Authors | Antonina N. Fedorova, Michael G. Zeitlin |
|---|---|
| Categories | |
| ArXiv ID | physics/0206051 |
| URL | https://arxiv.org/abs/physics/0206051 |
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.
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"abstract": "We consider the applications of a numerical-analytical approach based on\nmultiscale variational wavelet technique to the systems with collective type\nbehaviour described by some forms of Vlasov-Poisson/Maxwell equations. We\ncalculate the exact fast convergent representations for solutions in\nhigh-localized wavelet-like bases functions, which correspond to underlying\nhidden (coherent) nonlinear eigenmodes. This helps to control\nstability/unstability scenario of evolution in parameter space on pure\nalgebraical level.",
"arxiv_id": "physics/0206051",
"authors": [
"Antonina N. Fedorova",
"Michael G. Zeitlin"
],
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"title": "Multiscale Decomposition for Vlasov-Poisson Equations",
"url": "https://arxiv.org/abs/physics/0206051"
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