名称: | |
描述: | |
公开/私有: | 公开 私有 |
Kinetic boltzmann, vlasov and related equations / |
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ISBN/ISSN:
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9780123877796 |
中图分类法
:
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O411.1 |
著者:
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Vedenyapin, Alexander. |
题名:
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Kinetic boltzmann, vlasov and related equations / |
出版发行:
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Waltham : Elsevier Science, 2011. |
载体形态:
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[xv], 304 p. : ill. ; 24 cm. |
内容提要:
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Boltzmann and Vlasov equations played a great role in the past and still play an important role in modern natural sciences, technique and even philosophy of science. Classical Boltzmann equation derived in 1872 became a cornerstone for the molecular-kinetic theory, the second law of thermodynamics (increasing entropy) and derivation of the basic hydrodynamic equations. After modifications, the fields and numbers of its applications have increased to include diluted gas, radiation, neutral particles transportation, atmosphere optics and nuclear reactor modelling. Vlasov equation was obtained in. |
主题词:
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Kinetic theory of gases. |
主题词:
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Evolution equations. |
主要责任者:
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Dulov, Eugene. |
主要责任者:
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Vedenyapin, Victor. |
标签:
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HEA| |02282cam a2200265 a 4500 001| |022012001416 003| |CAL 005| |20120601140135.1 008| |110226s2011 maua b 000 0 eng d 020| |▼a9780123877796 040| |▼aBTCTA▼beng▼cBTCTA▼dYDXCP▼dCD- | |X▼dBWX▼dMIA 093| |▼aO411.1▼24 099| |▼aCAL 022011294343 100|1 |▼aVedenyapin, Alexander. 245|10|▼aKinetic boltzmann, vlasov an- | |d related equations /▼cAlexand- | |er Sinitsyn, Victor Vedenyapin- | |, Eugene Dulov. 260| |▼aWaltham :▼bElsevier Science,▼c2011. 300| |▼a[xv], 304 p. :▼bill. ;▼c24 cm. 504| |▼aIncludes bibliographical ref- | |erences (p. [289]-304). 505|0 |▼aPrincipal Concepts of Kineti- | |c Equations -- 2. Lagrangian C- | |oordinates -- 3. Vlasov-Maxwel- | |l and Vlasov-Einstein Equation- | |s -- 4. Energetic Substitution- | | -- 5. Introduction to the Mat- | |hematical Theory of Kinetic Eq- | |uations -- 6. On the Family of- | | the Steady-State Solutions of- | | Vlasov-Maxwell System -- 7. B- | |oundary Value Problems for the- | | Vlasov-Maxwell System -- 8. B- | |ifurcation of Stationary Solut- | |ions of the Vlasov-Maxwell Sys- | |tem -- 9. Boltzmann Equation -- | |- 10. Discrete Models of Boltz- | |mann Equation -- 11. Method of- | | Spherical Harmonics and Relax- | |ation of Maxwellian Gas -- 12.- | | Discrete Boltzmann Equation M- | |odels for Mixtures -- 13. Quan- | |tum Hamiltonians and Kinetic E- | |quations -- 14. Modeling of th- | |e Limit Problem for the Magnet- | |ically Noninsulated Diode -- 1- | |5. Generalized Liouville Equat- | |ion and Approximate Orthogonal- | | Decomposition Methods; Glossa- | |ry of Terms and Symbols. 520| |▼aBoltzmann and Vlasov equatio- | |ns played a great role in the - | |past and still play an importa- | |nt role in modern natural scie- | |nces, technique and even philo- | |sophy of science. Classical Bo- | |ltzmann equation derived in 18- | |72 became a cornerstone for th- | |e molecular-kinetic theory, th- | |e second law of thermodynamics- | | (increasing entropy) and deri- | |vation of the basic hydrodynam- | |ic equations. After modificati- | |ons, the fields and numbers of- | | its applications have increas- | |ed to include diluted gas, rad- | |iation, neutral particles tran- | |sportation, atmosphere optics - | |and nuclear reactor modelling.- | | Vlasov equation was obtained in. 650| 0|▼aKinetic theory of gases. 650| 0|▼aEvolution equations. 700|1 |▼aDulov, Eugene. 700|1 |▼aVedenyapin, Victor. 998| |▼aBUA