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Fluid and Thermodynamics - Volume 3: Structured and Multiphase Fluids (Paperback, Softcover reprint of the original 1st ed. 2018)
Loot Price: R4,334
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Fluid and Thermodynamics - Volume 3: Structured and Multiphase Fluids (Paperback, Softcover reprint of the original 1st ed. 2018)
Series: Advances in Geophysical and Environmental Mechanics and Mathematics
Expected to ship within 10 - 15 working days
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This third volume describes continuous bodies treated as classical
(Boltzmann) and spin (Cosserat) continua or fluid mixtures of such
bodies. It discusses systems such as Boltzmann continua (with
trivial angular momentum) and Cosserat continua (with nontrivial
spin balance) and formulates the balance law and deformation
measures for these including multiphase complexities.
Thermodynamics is treated in the spirit of Muller-Liu: it is
applied to Boltzmann-type fluids in three dimensions that interact
with neighboring fluids on two-dimensional contact surfaces and/or
one-dimensional contact lines. For all these situations it
formulates the balance laws for mass, momenta, energy, and entropy.
Further, it introduces constitutive modeling for 3-, 2-, 3-d body
parts for general processes and materially objective variable sets
and their reduction to equilibrium and non-equilibrium forms.
Typical (reduced) fluid spin continua are liquid crystals.
Prominent nematic examples of these include the
Ericksen-Leslie-Parodi (ELP) formulation, in which material
particles are equipped with material unit vectors (directors).
Nematic liquid crystals with tensorial order parameters of rank 1
to n model substructure behavior better, and for both classes of
these, the book analyzes the thermodynamic conditions of
consistency. Granular solid-fluid mixtures are generally modeled by
complementing the Boltzmann laws with a balance of fluctuation
(kinetic) energy of the particles. The book closes by presenting a
full Reynolds averaging procedure that accounts for higher
correlation terms e.g. a k-epsilon formulation in classical
turbulence. However, because the volume fraction is an additional
variable, the theory also incorporates 'k-epsilon equations' for
the volume fraction.
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