Helicopter flight simulator in Matlab/Simulink By Andrei Popov LARCASE - ETS
1. Equations of motions for a rotorcraft Newton’s laws of motion 07/09/09 Forces Moments
1.Equations of motions for a rotorcraft (continued) The attitude and the position of the helicopter 07/09/09
2. Stability and control theory 07/09/09 States vector Aerodynamic force given by changes in states Stability derivatives Forces, moments, speeds, angular speeds  A1 =lateral cyclic pitch,  B1 =longitudinal cyclic pitch,  θc =collective pitch  θT =tail rotor collective.  Control vector Change in aerodynamic force given by changes in control Control derivatives Linear differential system
3. Simulation model 07/09/09 Controls vector or States vector States and controls vector Classic linear system Improved linear system for MMLE method
4. Simulink schematic
5. 6 DoF Simulink
6. Cockpit instruments and controls
7. Helicopter performance

Helicopter Simulation

  • 1.
    Helicopter flight simulatorin Matlab/Simulink By Andrei Popov LARCASE - ETS
  • 2.
    1. Equations ofmotions for a rotorcraft Newton’s laws of motion 07/09/09 Forces Moments
  • 3.
    1.Equations of motionsfor a rotorcraft (continued) The attitude and the position of the helicopter 07/09/09
  • 4.
    2. Stability andcontrol theory 07/09/09 States vector Aerodynamic force given by changes in states Stability derivatives Forces, moments, speeds, angular speeds A1 =lateral cyclic pitch, B1 =longitudinal cyclic pitch, θc =collective pitch θT =tail rotor collective. Control vector Change in aerodynamic force given by changes in control Control derivatives Linear differential system
  • 5.
    3. Simulation model07/09/09 Controls vector or States vector States and controls vector Classic linear system Improved linear system for MMLE method
  • 6.
  • 7.
    5. 6 DoFSimulink
  • 8.
  • 9.