timor
Structural
- Oct 5, 2002
- 2
Hi all,
I was reading a document from NTSB web site about the Flight AA587 Airbus A300-600R. The tailfin was ripped off due to using rudder when the plane was yawed. The presentation of vertical tail loads can be seen from page 3 of the document:
Here the diagrams show the torsion, bending and shear as a function of time when the rudder is fully deflected and kept there for about 17 seconds. What is not presented is the effect of full opposite rudder after about 3 secs when in full sideslip. So I'm trying to figure it out from the diagram this way:
Torsion: Effect of rudder about 0.5*Limit Load
Effect of air loads about 0.5*LL
Bending: Effect of rudder 0.8*LL, air loads 1.2*LL
Shear: Effect of rudder 0.6*LL, air loads 1.2*LL
I think the effect of rudder deflection alone can be seen taking the values after about 0.5 sec. after deflection (straight lines to about 0.5 sec.)
In case of opposite rudder the rudder and the air loads act from opposite directions in torsion, and in the same direction in bending and shear. So the total loads are:
Torsion: 0.5-0.5=0
Bending: 0.8+1.2= 2.0 times the limit load
Shear: 0.6+1.2=1.8 times the limit load.
Is this kind of figuring about right ?
Timo
I was reading a document from NTSB web site about the Flight AA587 Airbus A300-600R. The tailfin was ripped off due to using rudder when the plane was yawed. The presentation of vertical tail loads can be seen from page 3 of the document:
Here the diagrams show the torsion, bending and shear as a function of time when the rudder is fully deflected and kept there for about 17 seconds. What is not presented is the effect of full opposite rudder after about 3 secs when in full sideslip. So I'm trying to figure it out from the diagram this way:
Torsion: Effect of rudder about 0.5*Limit Load
Effect of air loads about 0.5*LL
Bending: Effect of rudder 0.8*LL, air loads 1.2*LL
Shear: Effect of rudder 0.6*LL, air loads 1.2*LL
I think the effect of rudder deflection alone can be seen taking the values after about 0.5 sec. after deflection (straight lines to about 0.5 sec.)
In case of opposite rudder the rudder and the air loads act from opposite directions in torsion, and in the same direction in bending and shear. So the total loads are:
Torsion: 0.5-0.5=0
Bending: 0.8+1.2= 2.0 times the limit load
Shear: 0.6+1.2=1.8 times the limit load.
Is this kind of figuring about right ?
Timo