In my thesis I dealt with fluid mechanics. In first part of my analysis I focused on ideal fluids. These are fluids, whose streamlines can be represented with twodimenzional vector fields without sources and vortices. I proved that such vector fields can be connected to theory of holomorphic functions. Using Riemann mapping theorem, flows around complicated objects can be reduced to elementary examples. In last part I also additionally presented Blasius theorem and some non-ideal flow examples, which do produce lift.
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