Fluids and plasmas : geometry and dynamics /
Clasificación: | Libro Electrónico |
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Autores Corporativos: | , |
Otros Autores: | |
Formato: | Electrónico Congresos, conferencias eBook |
Idioma: | Inglés |
Publicado: |
Providence, Rhode Island :
American Mathematical Society,
[1984]
|
Colección: | Contemporary mathematics (American Mathematical Society) ;
volume 28. |
Temas: | |
Acceso en línea: | Texto completo |
Tabla de Contenidos:
- Contents
- Introduction
- Conference Participants
- Part I. Geometric-Analytic Methods
- Stability of Poisson-Hamilton equilibria
- Stability of rigid body motion using the energy-Casimir method
- Stability of planar multifluid plasma equilibria by Arnold's method
- Canonical derivation of the Vlasov-Coulomb noncanonical Poisson structure
- Reduction and Hamiltonian structures on duals of semidirect product Lie algebras
- Gauged Lie-Poisson structures
- The Hamiltonian structure of the BBGKY hierarchy equations
- Particle and bracket formulations of kinetic equationsNoncanonical Hamiltonian field theory and reduced MHD
- Geometry and guiding center motion
- Lie-transform derivation of the gyrokinetic Hamiltonian system
- Poisson structures for relativistic systems
- Diffeomorphism groups, semidirect products and quantum theory
- Part II. Analytic and Numerical Methods
- Contour dynamics for two dimensional flows
- On the nonlinear stability of circular vortex patches
- Vortex methods for fluid flow in two orthree dimensions
- Hamiltonian perturbation theory and water wavesResults on existence and uniqueness of solutions to the Vlasov equation
- Remarks on collisionless plasmas
- Toward a new kinetic theory for resonant triads
- A spectral method for external viscous flows
- Forecasting the ocean's weather: numerical models for application to oceanographic data
- Part III. Bifurcation and Dynamical Systems
- Geometry and dynamics in experiments on chaotic systems
- Dimension estimates for attractors
- Solitary waves as fixed points of infinite-dimensional maps in an optical bistable ring cavityHopf bifurcation and the beam-plasma instability
- Some remarks on chaotic particle paths in time-periodic, three-dimensional swirling flows
- A universal transition from quasi-periodicity to choas
- On the nonpathological behavior of Newton's method
- Successive bifurcations in the interaction of steady state and Hopf bifurcation
- Convection in a rotating fluid layer