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Instabilities of Transonic Turbulent Flow over a Flat-Sided Wedge
by
Kuzmin, A
in
Aerodynamic coefficients
/ Air flow
/ Angle of attack
/ Boundary layer stability
/ Boundary layers
/ boundary-layer separation
/ Coalescence
/ Flow separation
/ Flow velocity
/ Free flow
/ Heat
/ Instability
/ interaction
/ local supersonic regions
/ Mach number
/ Mathematical models
/ Negative lift
/ Numerical analysis
/ Oscillations
/ Reynolds averaged Navier-Stokes method
/ Reynolds number
/ Shock waves
/ Transonic flow
/ Turbulence models
/ Turbulent flow
/ Two dimensional flow
2023
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Instabilities of Transonic Turbulent Flow over a Flat-Sided Wedge
by
Kuzmin, A
in
Aerodynamic coefficients
/ Air flow
/ Angle of attack
/ Boundary layer stability
/ Boundary layers
/ boundary-layer separation
/ Coalescence
/ Flow separation
/ Flow velocity
/ Free flow
/ Heat
/ Instability
/ interaction
/ local supersonic regions
/ Mach number
/ Mathematical models
/ Negative lift
/ Numerical analysis
/ Oscillations
/ Reynolds averaged Navier-Stokes method
/ Reynolds number
/ Shock waves
/ Transonic flow
/ Turbulence models
/ Turbulent flow
/ Two dimensional flow
2023
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Do you wish to request the book?
Instabilities of Transonic Turbulent Flow over a Flat-Sided Wedge
by
Kuzmin, A
in
Aerodynamic coefficients
/ Air flow
/ Angle of attack
/ Boundary layer stability
/ Boundary layers
/ boundary-layer separation
/ Coalescence
/ Flow separation
/ Flow velocity
/ Free flow
/ Heat
/ Instability
/ interaction
/ local supersonic regions
/ Mach number
/ Mathematical models
/ Negative lift
/ Numerical analysis
/ Oscillations
/ Reynolds averaged Navier-Stokes method
/ Reynolds number
/ Shock waves
/ Transonic flow
/ Turbulence models
/ Turbulent flow
/ Two dimensional flow
2023
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Instabilities of Transonic Turbulent Flow over a Flat-Sided Wedge
Journal Article
Instabilities of Transonic Turbulent Flow over a Flat-Sided Wedge
2023
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Overview
The transonic turbulent two-dimensional airflow over a symmetric flat-sided double wedge is studied numerically. Solutions of the Reynolds-averaged Navier-Stokes equations are obtained with ANSYS-18.2 CFX finite-volume solver of second order accuracy on a fine mesh. The solutions demonstrate an extreme sensitivity of the flow field and lift coefficient to variation of the angle of attack α or free-stream Mach number M∞. Non-unique flow regimes and hysteresis in certain bands of α and M∞ are identified. Interaction of shock waves and local supersonic regions is discussed. The study confirms a concept of shock wave instability due to a coalescence/rupture of supersonic regions. In addition to the instability of shock wave locations, the numerical simulation shows a buffet onset, i.e., self-exciting oscillations due to instability of a boundary layer separation at the rear of wedge. Curious flow regimes with positive lift at negative angles α and, vice versa, with negative lift at positive angles α, are pointed out. A piecewise continuous dependence of the lift coefficient on two free-stream parameters, α and M∞, is discussed.
Publisher
Isfahan University of Technology
Subject
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