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Buch, Englisch, 644 Seiten, Format (B × H): 224 mm x 287 mm, Gewicht: 2042 g
Buch, Englisch, 644 Seiten, Format (B × H): 224 mm x 287 mm, Gewicht: 2042 g
ISBN: 978-0-444-63478-8
Verlag: Elsevier Inc
Unified Non-Local Theory of Transport Processess, 2nd Edition provides a new theory of transport processes in gases, plasmas and liquids. It is shown that the well-known Boltzmann equation, which is the basis of the classical kinetic theory, is incorrect in the definite sense. Additional terms need to be added leading to a dramatic change in transport theory. The result is a strict theory of turbulence and the possibility to calculate turbulent flows from the first principles of physics.
Zielgruppe
<p>Theoretical and applied physicists, astrophysicists, astronomers, cosmologists, engineers </p>
Autoren/Hrsg.
Weitere Infos & Material
PrefaceHistorical Introduction and the Problem FormulationChapter 1: Generalized Boltzmann EquationChapter 2: Theory of Generalized Hydrodynamic EquationsChapter 3: Quantum Non-Local HydrodynamicsChapter 4: Application of Unified Non-Local Theory to the Calculation of the Electronc and Proton Inner StructuresChapter 5: Non-Local Quantum Hydrodynamics in the Theory of Plasmoids and the Atom StructureChapter 6: Quantum Solitons in Solid MatterChapter 7: Generalized Boltzmann Physical Kinetics in Physics of PlasmaChapter 8: Physics of a Weakly Ionized GasChapter 9: Generalized Boltzmann Equation in the Theory of the Rarefied Gases and LiquidsChapter 10: Strict Theory of Turbulence and Some Applications of the Generalized Hydrodynamic TheoryChapter 11: Astrophysical ApplicationsChapter 12: The Generalized Relativistic Kinetic and Hydrodynamic TheoryAppendix 1: Perturbation Method of the Equation SolutionAppendix 2: Using of Curvilinear Coordinates in the Generalized Hydrodynamic TheoryAppendix 3: Characteristic Scales in Plasma PhysicsAppendix 4: Dispersion Relations in the Generalized Boltzmann Kinetic Thoery Neglecting the Integral Collision TermAppendix 5: Three-Diagonal Method of Gauss Elimination Techniques for the Differential Third and Second Order EquationsAppendix 6: Some Integral Calculations in the Generalized Navier - Stokes ApproximationAppendix 7: Derivation of Energy Equation ReferencesIndex




