Aimed at applied mathematicians interested in the numerical simulation of turbulent flows. Centered around the k-&epsis; model, it also deals with other models such as one equation models, subgrid scale models and Reynolds Stress models. Presents the k-&epsis; method for turbulence in a language familiar to applied mathematicians, but has none of the technicalities of turbulence theory.
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Aimed at applied mathematicians interested in the numerical simulation of turbulent flows. Centered around the k- model, it also deals with other models such as one equation models, subgrid scale models and Reynolds Stress models. Presents the k- method for turbulence in a language familiar to applied mathematicians, but has none of the technicalities of turbulence theory.
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3.0 out of 5 stars
good contents, not that good presentation,
By A Customer
This review is from: Analysis of the K-Epsilon Turbulence Model (Wiley-Masson Series Research in Applied Mathematics) (Paperback)
althought O. Pironneau does very good consulting books, this one is not to be taken as a text book. is highly recomended for researchers which already have some experience in the subject. as the title says, it is a very complete analysis of turbulence models, including the (perhaps) most popular one, the k-epsilon. some theoretical and numerical aspects are well presented, in a rather technical way, and it requires lots of atention to get the details. i would recomend it for a graduate course or seminar, at least, because it is obvious the authors didn't write it thinking pedagogically.
3.0 out of 5 stars
good contents, not that good presentation,
By A Customer
This review is from: Analysis of the K-Epsilon Turbulence Model (Wiley-Masson Series Research in Applied Mathematics) (Paperback)
althought O. Pironneau does very good consulting books, this one is not to be taken as a text book. is highly recomended for researchers which already have some experience in the subject. as the title says, it is a very complete analysis of turbulence models, including the (perhaps) most popular one, the k-epsilon. some theoretical and numerical aspects are well presented, in a rather technical way, and it requires lots of atention to get the details. i would recomend it for a graduate course or seminar, at least, because it is obvious the authors didn't write it thinking pedagogically.
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