AER 504 : Aerodynamics- Finite Wings and effects of wing geometry- viscosity and compressibility- Aerodynamic forces on wings and bodies- Lift Drag and moment co-effecients- Scalar and Vector Fields- Stream function and velocity potential- Rotation, vorticity, circulation, lift- sources, sinks, vortices- Fluid Dynamics, substantive derivative- Euler and Bernoulli equations- Flow about a body, super position of flows, doublets- Kutta-Jukowski theorem and Kutta condition- Thin airfoil theory- symmetrical and cambered airfoils- Introduction to computational fluid dynamics- Panel MethodsAER 507 : Materials and Manufacturing- Mechanical properties of materials- materials testing: tensile properties, hardness, impact, fatigue, - engineering material systems, interrelationships of structures, properties and processing- processing and application of engineering materials- manufactuering methods and manufacturing systems.AER 520 : Stress Analysis- Torsion of shafts- torsional and flexural shear flow in open and closed thin-walled sections- Analysis of deflection- bending moments in statically indeterminate members- moment area method of beam deflection- strain energy and castigliano's theorm for beam and frame deflections- strain and stress transformations of Mohr's Circle- Introduction to failure theories for ductile and brittle materials- experimental stress analysis using strain gauages and photoelastic methods applied to practical structural loading lab problemsEES612 : Electric Machines and actuators-The single-phase transformer and its applications. DC and AC motor characteristics, and their application in mechanical drives. Power electronic circuits, H bridges, PWM control, interfacing, power amplifiers. DC servo and stepper motors, AC synchronous and induction motors. Transformers. Introduction to typical speed and torque control techniques of motors.MTH510 : Numerical AnalysisReview of Taylor's formula, truncation error and roundoff error. Solutions of Non linear Equations in one variable. Linear Equations. LU-decompostion. Eigenvalues and eigenvectors. Jacobi, Gauss-Seidel methods. Interpolation and curve fitting. Numerical integration. Numerical solution of ordinary differential equations. (Initial value problems.)