Asymptotic Matching for Fluid Mechanics: Arildno Refs
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Science Advisor
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I found this book good:
Bender&Orszag
``Advanced Mathematical methods for scientists and engineers''
Here's an amazon link:
https://www.amazon.com/gp/product/0070661731/?tag=pfamazon01-20
Bender&Orszag
``Advanced Mathematical methods for scientists and engineers''
Here's an amazon link:
https://www.amazon.com/gp/product/0070661731/?tag=pfamazon01-20
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Science Advisor
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arildno said:I found this book good:
Bender&Orszag
``Advanced Mathematical methods for scientists and engineers''
Here's an amazon link:
https://www.amazon.com/gp/product/0070661731/?tag=pfamazon01-20
Nice, but I already got it. Thanx.
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Well, have you looked after articles about multiple boundary layer theory?
From what I know, it has become rather common to develop a tripartite boundary layer with various powers of the Reynolds number as the distinguishing marks between the layers.
Evidently, asymptotic matching will be needed to weld together the local solutions.
From what I know, it has become rather common to develop a tripartite boundary layer with various powers of the Reynolds number as the distinguishing marks between the layers.
Evidently, asymptotic matching will be needed to weld together the local solutions.
Science Advisor
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arildno said:Well, have you looked after articles about multiple boundary layer theory?
From what I know, it has become rather common to develop a tripartite boundary layer with various powers of the Reynolds number as the distinguishing marks between the layers.
Evidently, asymptotic matching will be needed to weld together the local solutions.
I am looking for a textbook with examples and so on rather than a set of articles. Thank you, arildno and happy new year!.
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