|
|
Line 62: |
Line 62: |
| * '''Stall''' - A 'stall' is generally regarded as a loss of lift due to flow separation over the top of a wing, however, examination of lift polar for an airfoil over a full 360 degrees shows that significant amounts of lift are NOT lost as the stall occurs. The biggest aerodynamic effect of a stall is a large and rapid increase in drag. | | * '''Stall''' - A 'stall' is generally regarded as a loss of lift due to flow separation over the top of a wing, however, examination of lift polar for an airfoil over a full 360 degrees shows that significant amounts of lift are NOT lost as the stall occurs. The biggest aerodynamic effect of a stall is a large and rapid increase in drag. |
| * '''Spin''' - Spins are caused loss of stability in the Yaw Moment axis. A stock [[Aeromatic]] [[FDM]] yaw section does not take alpha into account when calculating the yaw moment. | | * '''Spin''' - Spins are caused loss of stability in the Yaw Moment axis. A stock [[Aeromatic]] [[FDM]] yaw section does not take alpha into account when calculating the yaw moment. |
| * '''Faking lift polars''' - If we assume a symmetrical airfoil that stalls at +/- 15 degrees (0.26 radians) AoA and assume the lift is linear between the two we can create a table like:
| |
| <syntaxhighlight lang="xml">
| |
| <table >
| |
| <independentVar lookup="row">aero/alpha-rad</independentVar>
| |
| <tableData>
| |
| 0.26 0.26
| |
| -0.26 -0.26
| |
| </tableData>
| |
| </table>
| |
| </syntaxhighlight>
| |
|
| |
| Beyond +/- 22.5 degrees AoA we'll use 0.26 * sin(2*AoA) to approximate lift, and linear interpolate between 15 and 22.5 degrees AoA. (These numbers are rather arbitrary.) The resultant table returns the same value as alpha-rad for the "stable" flight regime so the function will accept the [[aeromatic]] coefficient. Outside of the "stable" flight regime a better number will be used allowing more realistic flight behavior at high alpha or beta angles.
| |
| <syntaxhighlight lang="xml">
| |
| <table >
| |
| <independentVar lookup="row">aero/alpha-rad</independentVar>
| |
| <tableData>
| |
| -3.14 0.0
| |
| -2.62 0.2252
| |
| -2.36 0.26
| |
| -2.09 0.2252
| |
| -1.57 0.0
| |
| -1.05 -0.2252
| |
| -0.79 -0.26
| |
| -0.52 -0.2252
| |
| -0.39 -0.1838
| |
| -0.26 -0.2588
| |
| 0.0 0.0
| |
| 0.26 0.2588
| |
| 0.39 0.1838
| |
| 0.52 0.2252
| |
| 0.79 0.26
| |
| 1.05 0.2252
| |
| 1.57 0.0
| |
| 2.09 -0.2252
| |
| 2.36 -0.26
| |
| 2.62 -0.2252
| |
| 3.14 0.0
| |
| </tableData>
| |
| </table>
| |
| </syntaxhighlight>
| |
| [[File:fakelifttable.png]]
| |
|
| |
| This table can drop directly into an [[aeromatic]] [[FDM]] to replace an instance of aero/alpha-rad or aero/beta-rad (changing the independent var of course).
| |
|
| |
| * Calculating Stall Speed - For an aircraft in straight and level flight, lift is equal to the weight of the aircraft. If we plug some numbers into the equation
| |
| lift = QBar * Sw-sqft * Cl
| |
| Using the Fi-156 Storch as an example
| |
| Weight = 2688 lb
| |
| Wing Area = 280 sq-ft
| |
| Stall Speed = 32 mph
| |
| Air Density = 0.00238 slugs/ft^3
| |
| QBar = 2.62871(lbf / ft^2) or psf
| |
| We get
| |
| 2688 lb = 2.62871 (lbf / ft^2) * 280 ft^2 *Cl
| |
| Cl = 2688 lb / (2.62871 (lbf / ft^2) * 280 ft^2) = 3.65
| |
|
| |
| {{JSBSim}}
| |