On Three Levels: Micro-, Meso-, and Macro-approaches in PhysicsM. Fannes, Christian Maes, André Verbeure Quantum Kinetic Equations; H. Spohn. Microscopic Derivation of Hydrodynamics with Phase Transition in a Plasma Model; G.L. Sewell. Ferromagnetism in Itinerant Electron Systems; H. Tasaki. Homogeneity in the Ground State of the Two-Dimensional Falicov-Kimabll Model; T. Kennedy. Diffusive Limit of the Asymmetric Simple Exclusion; R. Esposito, et al. Weak Coupling Limit; L.J. Landau. Limit Laws for Recurrence Times in Expanding Maps of an Interval; P. Collet. Stochastic Geometric Aspects of Some Quantum Spin Chains; B. Nachtergaele. The Species Totally Asymmetric Simple Exclusion Process; E.R. Speer. How to Reconstruct a Heat Bath; B. Kümmerer. Interacting Particle Systems on Non-Commutative Spaces; T. Matsui. Non-Self-Averaging Effects in Sums of Random Variables, Spin Glasses, Random Maps, and Random Walks; B. Derrida. Quantum Adiabatic Evolution; A. Joye, C.E. Pfister. 48 additional articles. Index. |
Contents
CONTENTS | 1 |
Microscopic derivation of hydrodynamics with phase transition in a plasma | 11 |
rigorous examples from flatband | 23 |
Copyright | |
53 other sections not shown
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On Three Levels: Micro-, Meso-, and Macro-Approaches in Physics Mark Fannes,Christan Maes,Andre Verbeure No preview available - 2012 |
Common terms and phrases
algebra antiferromagnetic asymptotic Bohmian mechanics bound boundary conditions classical commutative configuration consider converges correlation functions corresponding defined denote density dimensional dynamics eigenfunctions eigenvalue electron energy ensemble entropy equation equilibrium ergodic evolution exists exponentially Fannes Fermi ferromagnetism field finite fluctuations Fock space Gibbs measure given ground Hamiltonian Hilbert space Hubbard model hydrodynamics infinite integral interaction Ising model lattice Lemma Lett limit Markov Math mathematical matrix obtained one-dimensional operator parameter Phys Physics positive potential Preprint probability measure problem proof properties prove QH fluids quantum mechanics quasiparticles random representation satisfying scale Schrödinger equation second class particles self-adjoint semigroup sequence solution spectrum spin spin glass stationary Statistical Mechanics stochastic symmetry temperature Theorem theory thermodynamic Three Levels translation invariant v₁ variables vector wave function zero
References to this book
Bohmian Mechanics and Quantum Theory: An Appraisal J.T. Cushing,Arthur Fine,S. Goldstein Limited preview - 1996 |