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The Lattice Boltzmann Equation: For Fluid Dynamics and Beyond: Numerical Mathematics and Scientific Computation

Autor Sauro Succi
en Limba Engleză Paperback – 23 mai 2013
In recent years, stylized forms of the Boltzmann equation, now going by the name of "Lattice Boltzmann equation" (LBE), have emerged, which relinquish most mathematical complexities of the true Boltzmann equation without sacrificing physical fidelity in the description of many situations involving complex fluid motion. This book provides the first detailed survey of LBE theory and its major applications to date. Accessible to a broad audience of scientists dealing with complex system dynamics, the book also portrays future developments in allied areas of science (material science, biology etc.) where fluid motion plays a distinguished role.
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Specificații

ISBN-13: 9780199679249
ISBN-10: 019967924X
Pagini: 306
Ilustrații: Illustrations
Dimensiuni: 164 x 236 x 18 mm
Greutate: 0.48 kg
Editura: OUP OXFORD
Colecția OUP Oxford
Seria Numerical Mathematics and Scientific Computation

Locul publicării:Oxford, United Kingdom

Notă biografică

Dr Sauro Succi is Research Director at the IAC-CNR in Rome

Recenzii

this book may provide a source information and possibly inspiration to a broad audience of scientists dealing with the physics of classical and quantum flowing matter across many scales of motion
"It is important to register that this book in underpinned by strong pedagogical principles. This is not an arcane monograph but rather a text to get to grips with this extremely disparate topicone is confident that this book will serve very well the community of researchers who ply their trade using the Lattice Boltzmann equation." -- K. Alan Shore, Contemporary Physics Journal

Cuprins

  • Part I: Kinetic Theory of Fluids
  • 1: Why a kinetic theory of fluids?
  • 2: Kinetic theory and the Boltzmann equation
  • 3: Approach to equilibrium, the H-theorem and irreversibility
  • 4: Transport phenomena
  • 5: From kinetic theory to Navier-Stokes hydrodynamics
  • 6: Generalized hydrodynamics beyond Navier-Stokes
  • 7: Kinetic theory of dense fluids
  • 8: Model Boltzmann equations
  • 9: Stochastic kinetic theory
  • 10: Numerical methods for the kinetic theory of fluids
  • Part II: Lattice Kinetic Theory
  • 11: Lattice Gas Cellular Automata
  • 12: Lattice Boltzmann models with underlying Boolean microdynamics
  • 13: Lattice Boltzmann models without underlying Boolean mircodynamics
  • 14: Lattice Relaxation Schemes
  • 15: The Hermite-Gauss route to LBE
  • 16: LBE in the framework of computational fluid dynamics
  • Part III: Fluid Dynamics Applications
  • 17: Boundary conditions
  • 18: Flows at moderate Reynolds number
  • 19: LBE flows in disordered media
  • 20: Lattice Boltzmann for Turbulent Flows
  • Part IV: Lattice Kinetic Theory: Advanced Topics
  • 21: Entropic Lattice Boltzmann
  • 22: Thermohydrodynamics LBE schemes
  • 23: Out of Legoland: geoflexible Lattice Boltzmann equations
  • 24: Lattice Boltzmann for Turbulence Modeling
  • Part V: Beyond Fluid Dynamics: Complex States of Flowing Matter
  • 25: LBE for generalized hydrodynamics
  • 26: Reactive flows
  • 27: Lattice Boltzmann for non-ideal fluids
  • 28: Extensions of the psuedo-potential methods
  • 29: Lattice Boltzmann models for microflows
  • 30: The fluctuating Lattice Boltzmann
  • 31: Lattice Boltzmann for flows with suspended objects: fluid-solid interactions
  • Part VI: Beyond Newtonian Mechanics: Quantum and Relativistic Fluids
  • 32: LBE for quantum mechanics
  • 33: QLB for quantum many-body and quantum field theory
  • 34: Relativistic Lattice Boltzmann
  • 35: Relativistiv Lattice Boltzmann II: kinetic derivation
  • 36: Coda
  • 37: Notation
  • Appendices