Page 265 - Aircraft Stuctures for Engineering Student
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246  Airworthiness and airframe loads























                 Fig. 8.9  Aircraft loads in a pull-out from a dive.

                 or horizontal tail if the latter is all-moving. If the manoeuvre is carried out rapidly the
                 forward speed of the aircraft remains practically constant so that increases in lift and
                 drag result from the increase in wing incidence only. Since the lift is now greater than
                 that  required  to  balance  the  aircraft  weight  the  aircraft  experiences an  upward
                 acceleration normal to its flight path. This normal acceleration combined with the
                 aircraft's speed in the dive results in the curved flight path shown in Fig. 8.9. As the
                 drag load builds up with an increase of incidence the forward speed of the aircraft
                 falls  since the  thrust  is  assumed to  remain constant  during the manoeuvre. It is
                 usual,  as  we  observed  in  the  discussion  of  the  flight  envelope,  to  describe  the
                 manoeuvres of an aircraft in terms of a manoeuvring load factor n. For steady level
                 flight n = 1, giving lg flight, although in fact the acceleration is zero. What is implied
                 in this method of description is that the inertia force on the aircraft in the level flight
                 condition is 1  .O  times its weight. It follows that the vertical inertia force on an aircraft
                 carrying out an ng manoeuvre is n W. We may therefore replace the dynamic condi-
                 tions of the accelerated motion by an equivalent set of static conditions in which the
                 applied loads are in equilibrium with the inertia forces. Thus, in Fig. 8.9, n is the
                 manoeuvre load factor whilef  is a similar factor giving the horizontal inertia force.
                 Note that the actual normal acceleration in this particular case is (n - 1)g.
                   For vertical equilibrium of  the aircraft, we  have, referring to Fig. 8.9 where the
                 aircraft is shown at the lowest point of the pull-out
                                          L + P+ Tsiny - nW = 0                     (8.12)
                 For horizontal equilibrium

                                            T COSY +fw - D = 0                      (8.13)
                 and for pitching moment equilibrium about the aircraft's centre of gravity
                                         La - Db - Tc - Mo - PI = 0                 (8.14)
                 Equation (8.14) contains no terms representing the effect of pitching acceleration of
                 the aircraft; this is assumed to be negligible at this stage.
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