Dr Sauro Succi holds a degree in Nuclear Engineering from the University of Bologna and a PhD in Plasma Physics from the EPFL, Lausanne. Since 1995 he serves as a Director of Research at the Istituto Applicazioni Calcolo of the Italian National Research Council in Rome and also as Research Associate of the Physics Department of Harvard University and a Visiting Professor at the Institute of Applied Computational Science at the School of Engineering and Applied Sciences of Harvard University. He has published extensively on a broad range of topics in computational kinetic theory and non-equilibrium statistical physics, including thermonuclear plasmas, fluid turbulence, micro and nanofluidics, as well as quantum-relativistic flows.

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

• 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

Dr Sauro Succi holds a degree in Nuclear Engineering from the University of Bologna and a PhD in Plasma Physics from the EPFL, Lausanne. Since 1995 he serves as a Director of Research at the Istituto Applicazioni Calcolo of the Italian National Research Council in Rome and also as Research Associate of the Physics Department of Harvard University and a Visiting Professor at the Institute of Applied Computational Science at the School of Engineering and Applied Sciences of Harvard University. He has published extensively on a broad range of topics in computational kinetic theory and non-equilibrium statistical physics, including thermonuclear plasmas, fluid turbulence, micro and nanofluidics, as well as quantum-relativistic flows.

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

• 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

Dr Sauro Succi holds a degree in Nuclear Engineering from the University of Bologna and a PhD in Plasma Physics from the EPFL, Lausanne. Since 1995 he serves as a Director of Research at the Istituto Applicazioni Calcolo of the Italian National Research Council in Rome and also as Research Associate of the Physics Department of Harvard University and a Visiting Professor at the Institute of Applied Computational Science at the School of Engineering and Applied Sciences of Harvard University. He has published extensively on a broad range of topics in computational kinetic theory and non-equilibrium statistical physics, including thermonuclear plasmas, fluid turbulence, micro and nanofluidics, as well as quantum-relativistic flows.

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

• 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