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Introduction to tensors – Kinematics – Governing equations – Kelvin’s theorem – Potential flow – Uniqueness and Kutta condition – Foundations of panel methods – Airfoils – Thin Airfoil Theory: Forces and moments on airfoil, flaps – Finite Wings: Prandtl lifting line theory, Induced drag, El- liptic lift distribution – 3D panel methods – Viscous Incompressible Flows: Prandtl boundary layer equation, Similarity solutions, Flow separation and stall – Introduction to turbulence – Turbulent boundary layer – Viscous-inviscid coupling – High lift devices – Swept wing – Delta wing.

 

Semester
Subject Code
AE611
Programme type
Text Books

Same as Reference

References

Anderson, J. D., Fundamentals of Aerodynamics, 5th ed., McGraw-Hill (2010).

Kuethe, A. M. and Chow, C.-Y., Foundations of Aerodynamics, 5th ed., John Wiley (1997).

Katz, J. and Poltkin, A., Low-Speed Aerodynamics, 2nd ed., Cambridge Univ. Press (2001).

Kundu, P. K., Cohen, I. M., and Dowling, D. R., Fluid Mechanics, 5th ed., Academic Press (2011).

White, F. M., Viscous Fluid Flow, 3rd ed., McGraw-Hill (2006).

Schlichting, H. and Gersten, K., Boundary Layer Theory, 8th ed., Springer (2001).

Karamcheti, K., Principles of Ideal-Fluid Aerodynamics, 2nd ed., Krieger Pub. Co. (1980).

Course Outcomes (COs):
CO1: Identify and formulate the correct set of assumptions and boundary conditions for aerody- namic force calculations for incompressible flow.

CO2: Apply analytical methods based on potential flow theory to estimate the aerodynamic force on finite wings in incompressible flow.

CO3: Develop numerical algorithms based on panel methods for aerodynamic analysis of simple configurations.

CO4: Use boundary layer theory to estimate viscous drag on simple configurations and apply corrections to potential flow based methods.