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| In [[fluid dynamics]] the '''Milne-Thomson circle theorem''' or the '''circle theorem''' is a statement giving a new [[stream function]] for a fluid flow when a cylinder is placed into that flow.<ref>{{cite book|last=Batchelor|first=George Keith|authorlink=George Batchelor|title=An Introduction to Fluid Dynamics|url=http://books.google.co.in/books?id=Rla7OihRvUgC&dq=an+introduction+to+fluid+dynamics&printsec=frontcover&source=bn&hl=en&ei=m8OMTLuiAZm0cNzclcME&sa=X&oi=book_result&ct=result&resnum=4&ved=0CCEQ6AEwAw#v=onepage&q&f=false|year=1967|publisher=[[Cambridge University Press]]|isbn=0-521-66396-2|page=422}}</ref><ref>{{cite book|last=Raisinghania|first=M.D.|title=Fluid Dynamics|url=http://books.google.com.au/books?id=wq3TU5tArTkC&lpg=PA211&ots=yThvgwi8Rv&dq=milne%20thomson%20circle%20theorem&pg=PA211#v=onepage&q=milne%20thomson%20circle%20theorem&f=false}}</ref> It was named after the [[United Kingdom|English]] mathematician [[L. M. Milne-Thomson]].
| | I'm Lyle and I live in a seaside city in northern Netherlands, Vlaardingen. I'm 23 and I'm will soon finish my study at Dramatic Literature and History.<br><br>Check out my webpage: [http://www.youtube.com/watch?v=ly1CIRny9KE locate a lawyer] |
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| Let <math>w = f(z)</math> be the complex [[stream function]] for a fluid flow with no rigid boundaries and no [[Mathematical singularity|singularities]] within <math>|z| = a</math>. If a circular cylinder <math>|z| = a</math> is placed into that flow, the complex potential for the new flow is given by:
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| : <math>w = f(z) + \bar{f}\left( \frac{a^2}{\bar{z}} \right)</math>
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| == See also ==
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| * [[Potential flow]]
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| * [[Conformal mapping]]
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| * [[Velocity potential]]
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| == References ==
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| {{Reflist}}
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| ==External links==
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| [[Category:Fluid mechanics]]
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| [[Category:Fluid dynamics]]
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| [[Category:Equations of fluid dynamics]]
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Revision as of 19:45, 3 March 2014
I'm Lyle and I live in a seaside city in northern Netherlands, Vlaardingen. I'm 23 and I'm will soon finish my study at Dramatic Literature and History.
Check out my webpage: locate a lawyer