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An Introduction to the Boltzmann Equation and Transport Processes in Gases (Paperback, Edition.)
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An Introduction to the Boltzmann Equation and Transport Processes in Gases (Paperback, Edition.)
Series: Interaction of Mechanics and Mathematics
Expected to ship within 10 - 15 working days
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Thisbookdealswith theclassicalkinetictheoryofgases.Itsaimisto
present the basic principles of this theory within an elementary
framework and from a more rigorous approach based on the Boltzmann
equation. The subjects are presented in a self-contained manner
such that the readers can und- stand and learn some methods used in
the kinetic theory of gases in order to investigate the Boltzmann
equation. In Chapter 1, a sketch on the evolution of the ideas of
the kinetic theory is presented. Afterwards, the basic principles
of an elementary kinetic theory areintroduced,which arebasedonthe
concepts ofmean freepath, molecular mean velocity and mean free
time. The Maxwellian distribution function is
determinedfromstatisticalarguments,andthetransportcoe?cients
ofshear viscosity, thermal conductivity and self-di?usion are
obtained from the e- mentary theory. The most common interaction
potentials used in the kinetic theory of gases are also introduced
in this chapter, and the dynamics of a binary collision is
analyzed. Chapter 2 is dedicated to the study of the Boltzmann
equation. First, the
BoltzmannequationisderivedandtheequationsoftheBBGKYhierarchyare
determined.Fromtheknowledgeofthetransferequation-whichfollowsfrom
theBoltzmannequation-themacroscopicbalanceequationsforthemoments
ofthedistributionfunctionarederived.
Theequilibriumdistributionfunction is determined from the Boltzmann
equation and the equilibrium states of a rare?ed gas are also
analyzed. In this chapter, theH-theorem and the paradoxes of
Loschmidt and Zermelo are discussed. The chapter ends with an
analysis of the di?erent forms of the entropy which are used in
statistical mechanics to describe the canonical and microcanonical
ensembles.
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