Generalized Boltzmann Physical Kinetics
Elsevier Science Ltd (Verlag)
978-0-444-51582-7 (ISBN)
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The most important result obtained by Prof. B. Alexeev and reflected in the book is connected with new theory of transport processes in gases, plasma and liquids. It was shown by Prof. B. Alexeev that well-known Boltzmann equation, which is the basement of the classical kinetic theory, is wrong in the definite sense. Namely in the Boltzmann equation should be introduced the additional terms which generally speaking are of the same order of value as classical ones. It leads to dramatic changing in transport theory. The coincidence of experimental and theoretical data became much better. Particularly it leads to the strict theory of turbulence and possibility to calculate the turbulent flows from the first principles of physics.
Professor Boris V. Alexeev is Head of the Centre of the Theoretical Foundations of Nanotechnology and Head of the Physics Department at the Moscow Lomonosov University of Fine Chemical Technologies, Moscow, Russia. In the 1990s he was Visiting Professor at the University of Alabama, Huntsville, AL, USA, and Visiting Professor at the University of Provence, Marseille, France. Professor Alexeev has published over 290 articles in international scientific journals and 22 books. He has received several honors and awards, and is member of six societies.
PrefaceHistorical introduction and the problem formulationChapter 1. Generalized Boltzmann EquationChapter 2. Theory of generalized hydrodynamic equationsChapter 3. Strict theory of turbulence and some applications of the generalized hydrodynamic theoryChapter 4. Physics of a weakly ionized gasChapter 5. Kinetic coefficients in the theory of the generalized kinetic equationsChapter 6. Some applications of the generalized Boltzmann physical kineticsChapter 7. Numerical simulation of vortex gas flow using the generalized Euler equationsChapter 8. Generalized Boltzmann physical kinetics in physics of plasma and liquidsAppendix 1. Derivation of energy equation for invariant E_alpha = (m_alpha V_alpha^2)/2 + epsilon_alphaAppendix 2. Three-diagonal method of Gauss elimination technique for the differential third order equationAppendix 3. Some integral calculations in the generalized Navier-Stokes approximationAppendix 4. Three-diagonal method of Gauss elimination technique for the differential second order equationAppendix 5. Characteristic scales in plasma physicsAppendix 6. Dispersion relations in the generalized Boltzmann kinetic theory neglecting the integral collision termReferencesSubject index
| Erscheint lt. Verlag | 25.5.2004 |
|---|---|
| Verlagsort | Oxford |
| Sprache | englisch |
| Maße | 165 x 240 mm |
| Gewicht | 810 g |
| Themenwelt | Naturwissenschaften ► Physik / Astronomie |
| ISBN-10 | 0-444-51582-8 / 0444515828 |
| ISBN-13 | 978-0-444-51582-7 / 9780444515827 |
| Zustand | Neuware |
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