Carrillo et al., 1996 - Google Patents
Asymptotic behaviour and self-similarity for the three dimensional Vlasov–Poisson–Fokker–Planck systemCarrillo et al., 1996
View PDF- Document ID
- 12387545295509956575
- Author
- Carrillo J
- Soler J
- Vazquez J
- Publication year
- Publication venue
- journal of functional analysis
External Links
Snippet
The aim of this work is to study the asymptotic behaviour of global in time solutions of the Vlasov–Poisson–Fokker–Planck system in three dimensions. We consider both cases, with gravitational and electrostatic interaction, but disregard friction. It is proved that the …
- 239000002245 particle 0 abstract description 20
Classifications
-
- G—PHYSICS
- G06—COMPUTING; CALCULATING; COUNTING
- G06F—ELECTRICAL DIGITAL DATA PROCESSING
- G06F17/00—Digital computing or data processing equipment or methods, specially adapted for specific functions
- G06F17/10—Complex mathematical operations
- G06F17/11—Complex mathematical operations for solving equations, e.g. nonlinear equations, general mathematical optimization problems
-
- G—PHYSICS
- G06—COMPUTING; CALCULATING; COUNTING
- G06F—ELECTRICAL DIGITAL DATA PROCESSING
- G06F17/00—Digital computing or data processing equipment or methods, specially adapted for specific functions
- G06F17/50—Computer-aided design
- G06F17/5009—Computer-aided design using simulation
-
- G—PHYSICS
- G06—COMPUTING; CALCULATING; COUNTING
- G06F—ELECTRICAL DIGITAL DATA PROCESSING
- G06F17/00—Digital computing or data processing equipment or methods, specially adapted for specific functions
- G06F17/30—Information retrieval; Database structures therefor; File system structures therefor
Similar Documents
Publication | Publication Date | Title |
---|---|---|
Carrillo et al. | Asymptotic behaviour and self-similarity for the three dimensional Vlasov–Poisson–Fokker–Planck system | |
Carlin et al. | A Monte Carlo approach to nonnormal and nonlinear state-space modeling | |
Datta et al. | Orthogonal functions in systems and control | |
Chung et al. | Eigenvalues of graphs and Sobolev inequalities | |
Hassani et al. | Transcendental Bernstein series for solving nonlinear variable order fractional optimal control problems | |
Kepley et al. | Chaotic motions in the restricted four body problem via Devaney's saddle-focus homoclinic tangle theorem | |
Barikbin et al. | Solving fractional optimal control problems by new Bernoulli wavelets operational matrices | |
Fang et al. | Adaptive Euler–Maruyama method for SDEs with non-globally Lipschitz drift | |
Jaddu | Spectral method for constrained linear–quadratic optimal control | |
Castro | The Kolmogorov infinite dimensional equation in a Hilbert space via deep learning methods | |
Wakamura et al. | A general formulation of time-optimal quantum control and optimality of singular protocols | |
Foias et al. | On some dissipative fully discrete nonlinear Galerkin schemes for the Kuramoto-Sivashinsky equation | |
Markowich et al. | Existence and nonlinear stability of stationary states of the Schrödinger–Poisson system | |
Maxwell Aifer et al. | Thermodynamic linear algebra | |
Adomian | Nonlinear stochastic dynamical systems in physical problems | |
Noren | Learning Hamiltonian Systems with Mono-Implicit Runge-Kutta Methods | |
Chiu | Theory of irreducible operators of linear systems | |
Davies et al. | The mathematics of principal value integrals and applications to nuclear physics, transport theory, and condensed matter physics | |
Nightingale et al. | Transfer-matrix Monte Carlo estimates of critical points in the simple-cubic Ising, planar, and Heisenberg models | |
Zhang et al. | A new approach for obtaining normal forms of non-linear systems | |
Chugreeva et al. | Vortices in a stochastic parabolic Ginzburg-Landau equation | |
Kalies et al. | Slow motion in higher-order systems and Γ-convergence in one space dimension | |
Grammaticos et al. | Integrable discrete systems and numerical integrators | |
Baumann | MathLie a program of doing symmetry analysis | |
de la Iglesia et al. | Birth-death chains on a spider: spectral analysis and reflecting-absorbing factorization |