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Self-preservation of a wake

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Old   January 25, 2019, 05:11
Default Self-preservation of a wake
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luca mirtanini
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Hi all,

I have a doubt on the use of the word "self-preservation" in the case of the wake.

With the word self preservation, does the author mean (of the attached page of the book) that the behavior of the velocity defect and Reynolds stresses does not change in x (so it is preserved)?

Thank you in advance
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Old   January 25, 2019, 10:22
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Yes... the definition is given right there. You really should grow out of these semantic confusions.
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Old   January 25, 2019, 10:24
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It means if you write the velocity defect and Reynolds stresses in local velocity and length scales, they are invariant in x. And they call this the self-preservation hypothesis.
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Old   January 25, 2019, 11:08
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Note that self preserving doesn't mean invariant... you'll get there at the end of the next page. I would prefer self-similar as a more intuitive description.
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Old   January 25, 2019, 11:35
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Quote:
Originally Posted by LuckyTran View Post
Yes... the definition is given right there. You really should grow out of these semantic confusions.
You are right.

But unfortunately it is not easy if you read a book on the turbulence for the first time, and if you are trying to self-learn.

Furthermore if you are not an english mother-tongue, I think it is natural to search for the weight of the word in order to be sure if you have really understood everything.

I am really thankful for your answers
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Old   January 25, 2019, 11:36
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I think that one could understand this issue by a reminding to the classical similar solution theory in the BL ...
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Old   January 25, 2019, 11:39
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Quote:
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Note that self preserving doesn't mean invariant... you'll get there at the end of the next page. I would prefer self-similar as a more intuitive description.
I agree, self-similar is more intuitive
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