M NTUA Flui MACHIN Direc A ME Pr id-4: V NE ...

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id-4: V. T. IONAL TE. HOOL OF. CHANICAL. UTOMATIC. NE ELEM ctor: Th. roceeding. Fluid P. Viscous. SM-F heodore. AT. ECHNICAL. F MECHA. CONSTR.
NATIIONAL TE ECHNICAL L UNIVER RSITY OF A ATHENS

SCH HOOL OF F MECHA ANICAL ENGINEE E ERING

MEC CHANICAL CONSTRUCTIONS AND AU UTOMATIC C CONTRO OL SECTIO ON

MACHIN M NE ELEM MENTS LABOR RATORY Y Direc ctor: Th.. Costop poulos, D.Sc. D

NTUA A ME Prroceedinggs of Maachine Deesign Traaining Fluid P Power Sy ystems Fluiid-4: Viscous V flow an nd Boun ndary la ayer

SM-F LUID-TR R-0501

Theodore Costopoulos, D.S Sc.

AT THENS 20 005

FLUID-4 Viscous flow and Boundary layer CONTENTS

Derivation of the equations of motion of a compressible viscous fluid (Navier-Stokes equations), some exact solutions of the Navier-Stokes equations, very slow motion, laminar boundary layer theory, approximate method for boundary layer in flat plate, similar solutions (wedge-type flow, 2-D stagnation point, 2-D bodies, axisymmetric stagnation point, arbitrary body of revolution), boundary layer on a body of revolution, approximate integral method, numerical solutions of 2-D boundary blayer equation.