3. Mathematical models for simulating turbulent flows
In air, to take account of the behavior of the calculation code, it will sometimes be necessary to consider the flow as turbulent for "low" Reynolds numbers. At high Reynolds numbers, however, the problem becomes a cause for concern. This condition increases drag and destabilizes the mobile. To explain this, in 1941 A. Kolmogorov (1903-1987) came up with the following theory, known as local isotropy (figure 8 ):
There would be a transfer of energy from large vortices to small vortices through several stages of nonlinear interactions until the vortices are so small that they lose their energy through direct viscous dissipation...
Exclusive to subscribers. 97% yet to be discovered!
You do not have access to this resource.
Click here to request your free trial access!
Already subscribed? Log in!
The Ultimate Scientific and Technical Reference
This article is included in
Industry of the future
This offer includes:
Knowledge Base
Updated and enriched with articles validated by our scientific committees
Services
A set of exclusive tools to complement the resources
Practical Path
Operational and didactic, to guarantee the acquisition of transversal skills
Doc & Quiz
Interactive articles with quizzes, for constructive reading
Mathematical models for simulating turbulent flows
Bibliography
Websites
elsA and CEDRE thematic projects – ONERA https://www.onera.fr
Study software from the Jacques-Louis Lions laboratory at Pierre et Marie Curie University http://www.ljll.math.upmc.fr/lehyaric/freesoft/
Anglo-Saxon site that...
Exclusive to subscribers. 97% yet to be discovered!
You do not have access to this resource.
Click here to request your free trial access!
Already subscribed? Log in!
The Ultimate Scientific and Technical Reference