## AERODYNAMICS (MOD.1) C.I.

Teaching in italian
AERODYNAMICS (MOD.1) C.I.
Teaching
AERODYNAMICS (MOD.1) C.I.
Subject area
ING-IND/06
Reference degree course
AEROSPACE ENGINEERING
Course type
Master's Degree
Credits
6.0
Teaching hours
Frontal Hours: 0.0
2017/2018
Year taught
2017/2018
Course year
1
Language
ENGLISH
Curriculum
PERCORSO COMUNE
Reference professor for teaching

### Teaching description

Teaching program is provisional and may be subject to changes

Knowledge of calculus (derivatives and integrals), algebra (basic vector and tensor operations), dynamics of a rigid body, thermodynamics, and fluid dynamics (properties of a fluid, substantial derivative, Reynolds transport theorem, conservation equation of mass, momentum, and energy).

The course aims at providing future aerospace engineers with basic knowledge of aerodynamics. The syllabus can be organized into two main parts.
The first part discusses the basic theory of one-dimensional and two-dimensional gas dynamics. Both steady and unsteady gas dynamics theory will be discussed while analyzing fundamental flows like de Laval nozzle, Fanno's flow, and Rayleigh's flow. The interactions of supersonic flows with airfoils will also be described using the shock-expansion theory and the thin airfoil theory.
The second part of the course deals with the description of irrotational flows. The potential flow theory will be presented and applied to canonical flows using the conformal mapping technique. The theory for linearized flows will be derived with particular attention to linearized compressible flows.

At the end of this course, students in aerospace engineers should have a good knowledge of:
- basic principles of two-dimensional potential flow theory;
- principles of linearized flow theory in subsonic as well as supersonic regimes.

54 hours of lecture

An oral exam consisting of three questions.

• Recap of basic knowledge: conservation equation for a fluid, fluid properties (5 hours)
• Steady quasi-one-dimensional flow: general properties of quasi flows, total and critical quantities, area-velocity relation, mass flux, shock waves and Rankine–Hugoniot relations, convergent nozzles, convergent-divergent nozzles (7 hours)
• Steady non-isentropic one-dimensional flows: adiabatic flow with friction, flow with friction and heat exchange, Rayleigh's flow (4 hours)
• Two-dimensional gas dynamics: oblique shocks, Prandtl-Meyer expansions, shock polars, interactions between different waves, bow shocks, isentropic compressions and expansions, flow past a convergent-divergent nozzle, shock-expansion theory, thin-airfoil theory (9 hours)
• Potential flow theory: Kelvin and Helmholtz theorems, irrotational acyclic and cyclic flows, analytic functions of complex variables, two-dimensional potential flows (uniform flow; source/sink; vortex, doublet), superposition of simple flows, conformal mapping, potential flow past a Joukowski airfoil (6 hours).
• Linearized flow theory: Linearized potential flow equations, linearized pressure coefficient, linear two-dimensional subsonic flow, compressibility corrections, critical Mach number, linear supersonic two-dimensional flow (10 hours)
• Flow over airfoils: airfoil nomenclature and characteristics, Thin airfoil theory (symmetric and cambered airfoil case), Vortex Panel Numerical Method (8 hours)
• Flow over finite wings: downwash and induced drag, Vortex filament, Prandtl’s Lifting-Line Theory, Numerical non-linear lifting line method (5 hours)

Anderson, John David. Fundamentals of Aerodynamics. Fifth edition. McGraw-Hill, 2010.

Anderson, John David. Modern compressible flow: with historical perspective. Fourth edition. McGraw-Hill, 2020.

Semester

Exam type

Type of assessment
Oral

Course timetable
https://easyroom.unisalento.it/Orario