FLUIDODINAMICA NUMERICA

Ingegneria Meccanica FLUIDODINAMICA NUMERICA

0622300002
DIPARTIMENTO DI INGEGNERIA INDUSTRIALE
MECHANICAL ENGINEERING
2015/2016

OBBLIGATORIO
YEAR OF COURSE 1
YEAR OF DIDACTIC SYSTEM 2012
PRIMO SEMESTRE
CFUHOURSACTIVITY
990LESSONS
Objectives
THE COURSE AIMS TO PROVIDE STUDENTS WITH KNOWLEDGE OF THE MAIN NUMERICAL METHODS USED IN ENGINEERING, TAKING INSPIRATION FROM TYPICAL PROBLEMS OF MULTI-DIMENSIONAL FLUID DYNAMICS IN WHICH THESE TECHNIQUES ARE USED.
Prerequisites
QUADRATURE FORMULAS, NUMERICAL SOLUTION OF LINEAR SYSTEMS, DISCRETE AND CONTINUOUS FOURIER TRANSFORM
Contents
NUMERICAL SIMULATION OF LUMPED PARAMETER SYSTEMS. NUMERICAL SOLUTION OF TIME AND SPACE DEPENDENT PROBLEMS. NUMERICAL SOLUTION OF TWO AND THREE DIMENSIONAL SPATIAL PROBLEMS. PARABOLIC, ELLITTIC AND HYPERBOLIC PROBLEMS. SPECTRAL TECHNIQUES. COMPUTATION OF BOUNDARY-LAYER FLOWS. LOW REYNOLDS NUMBER FLOWS. NUMERICAL SOLUTION OF THE INCOMPRESSIBLE NAVIER-STOKES EQUATIONS. CONSERVATION LAWS IN COMPRESSIBLE FLOW. IRROTATIONAL FLOW AROUND AERODYNAMIC BODIES. BOUNDARY ELEMENT METHOD.
Teaching Methods
THE COURSE IS BASED ON LECTURES AND CLASSROOM EXERCISES. THE EXERCISES WILL BE CARRIED OUT WITH THE INVOLVEMENT OF THE STUDENTS AND WILL CONSIST OF THE NUMERICAL SOLUTION OF SOME TYPICAL PROBLEMS IN FLUID DYNAMICS
Verification of learning
ORAL EXAMINATION
Texts
1) R. J. LEVEQUE: FINITE DIFFERENCE METHODS FOR ORDINARY AND PARTIAL DIFFERENTIAL EQUATIONS (SIAM 2007)
2) S. K. GODUNOV, V. S. RIABENKI: DIFFERENCE SCHEMES (ELSEVIER 1987)
3) M.QUADRIO E P. LUCHINI: AERODINAMICA. (DISPENSE POLITECNICO DI MILANO),
4) ANDERSON : COMPUTATIONAL FLUID DYNAMICS . (MCGRAW HILL, 1995)
5) R. J. LEVEQUE: NUMERICAL METHODS FOR CONSERVATION LAWS. (BIRKHAUSER, 1992)
6) P. WESSELING : PRINCIPLES OF COMPUTATIONAL FLUID DYNAMICS. (SPRINGER)
More Information
FURTHER INFORMATION CAN BE REQUESTED VIA E-MAIL TO: FGIANNETTI@UNISA.IT
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