Derivation of Kutta Joukowski condition

[DrDu]

Can the Kutta Joukowski condition be derived from the Navier Stokes equations in the limit of vanishing viskosity?
Is there some literature on this point?

 

[vanhees71]

Have a look at Wikipedia as a first introduction to the subject:

http://en.wikipedia.org/wiki/Kutta–Joukowski_theorem

 

[boneh3ad]

A good book that goes into the math and theory of ideal flows (e.g. Kutta-Joukowski) would be "Principles of Ideal Flow Gas Dynamics" by Karamcheti.

 

[DrDu]

Have a look at Wikipedia as a first introduction to the subject:

http://en.wikipedia.org/wiki/Kutta–Joukowski_theorem

Thank you, but I meant the Kutta condition, not the theorem.

 

[DrDu]

More specifically: I was reading on how physically correct solutions to the frictionless Burgers equation are constructed when a shock appears as "weak solutions" of the general equation in the limit of vanishing viscosity. Entropy is then only generated at the shocks and searching for a solution which minimizes entropy production leads to the correct result. In easy two dimensional air foil problems one only has to fix the value of rotational flow. I wonder whether this can not also be reduced to a problem of minimizing entropy.
In the inviscid flow the velocity becomes infinite at a sharp trailing edge for almost all values of the rotation. If a small viscosity is introduced, velocity is no longer infinite but there would probably a lot of entropy be generated.