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This book provides a general introduction to the topic of turbulent
flows. Apart from classical topics in turbulence, attention is also
paid to modern topics. After studying this work, the reader will
have the basic knowledge to follow current topics on turbulence in
scientific literature. The theory is illustrated with a number of
examples of applications, such as closure models, numerical
simulations and turbulent diffusion, and experimental findings. The
work also contains a number of illustrative exercises Review from
the Textbook & Academic Authors Association that awarded the
book with the 2017 Most Promising New Textbook Award: "Compared to
other books in this subject, we find this one to be very up-to-date
and effective at explaining this complicated subject. We certainly
would highly recommend it as a text for students and practicing
professionals who wish to expand their understanding of modern
fluid mechanics."
1 Introduction.- 2 Equations of motion.- 2.1 incompressible flow.-
2.2 the Boussinesq approximation.- 2.3 coordinate system.- 3
Stability and Transition.- 3.1 stability analysis.- 3.2
Kelvin-Helmholtz instability.- 3.3 Rayleigh stability criterion.-
3.4 stability of a one-dimensional flow.- 3.5 routes to chaos.- 4
The characteristics of turbulence.- 4.1 the Burgers equation.- 4.2
phenomenology.- 4.3 experimental and numerical methods.- 5
Statistical description of turbulence.- 5.1 statistics.- 5.2
stationarity and homogeneity.- 5.3 the Reynolds equations.- 5.4
kinetic theory of momentum transfer.- 6 Turbulent flows.- 6.1
channel flow.- 6.2 mean velocity profile.- 6.3 scaling of turbulent
wall flows.- 6.4 wall roughness.- 6.5 pressure gradient.- 6.6 free
turbulent flows.- 6.7 the free jet.- 7 Kinetic energy.- 7.1 kinetic
energy of the mean flow.- 7.2 kinetic energy of turbulence.- 7.3
Prandtl's one-equation model.- 7.4 energy equation per component.-
7.5 convective turbulence.- 7.6 the convective boundary layer.- 8
Vorticity.- 8.1 vorticity equation.- 8.2 coherent structures.- 8.3
enstrophy.- 8.4 the k- (e- ) model.- 8.5 second-order closure and
algebraic stress models.- 8.6 large eddy simulation of turbulence.-
9 Correlation function and spectrum.- 9.1 time correlations.- 9.2
the spectrum.- 9.3 spatial correlations and spectra.- 9.4 the
Taylor hypothesis.- 9.5 scaling of turbulence spectra.- 9.6
isotropic turbulence.- 10 Turbulent diffusion.- 10.1 statistical
approach.- 10.2 the diffusion equation.- 10.3 inertial transport.-
A Equations of motion.- B Special topics.- B.1 Monin-Obukhov
similarity.- B.2 rapid distortion theory.- B.3 aeroacoustics.- B.4
rotating turbulence (by Herman Clercx).- B.5 drag reduction by
polymer additives.- Bibliography.- Index.
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