Specifications
CT Corsair   Final Report   May 2, 2014 
43 
by linear relationships with each other, forcing the development of two CAD models. The first 
CAD model was of the vertical motion profile and modeled the relationship between the cam, 
pushrod, and simulator platform. The second CAD model was of the pitch/roll motion profile 
and modeled  the  relationship  between the  cam,  pushrod,  and  simulator  platform.  Each  of the 
models were used to produce the graphs in Figure 17 and Figure 21, which depict the nonlinear 
relation between the rotation of the cam and all other dependent angles. MATLAB was utilized 
to curve fit the data and produce functions relating the angle of rotation of the cam to the other 
dependent angles. 
The  next step  that  was  undertaken was  to experimentally  derive  the  spring  constant of  the 
restoring spring. To derive the spring constant, an experiment was conducted in which varying 
weights were hung from the edge of the simulator, Figure 13, and the vertical displacement of 
the  platform  of  the  simulator  was  measured.  The  intention  behind  hanging  weights  from  the 
simulator was to replace the force of the pushrod with a measureable force, a hung weight. Then 
the displacement verses force data was graphed and produced Figure 14. The graph revealed a 
linear relationship between force and displacement allowing the spring equation   to be 
used and the spring constant to be defined as 189000 N/m. 
Once the  motion  profiles,  free  body diagrams,  equations  of motion,  CAD  models,  dependent 
angle relationships, and spring constant were determined a MATLAB program was written to 
combine all of the data. The MATLAB program created two torque curves, one for the vertical 
lift case, Figure 18, and one for the pitch/roll case, Figure 22. Analysis of the two different plots 
revealed  the maximum  torque  requirement to  be  3500  in-lbs.  Also  the  data  was utilized  to 
calculate the maximum angular velocity of the motor to be 85 RPM.  
The motor requirements were validated in three separate ways. The first validation was done by a 
Moog Motor Corporation product application manger of their simulation division. The product 
application manager had  designed a  cam driven  simulator  in  the  past  that  was  comparable in 
weight and size. In the design of the simulator Moog had utilized servo motors that were rated at 
3500 in-lbs. Therefore, since the two simulators are comparable in size and the derived torque 
requirements match, the torque requirements are validated. The second validation was done by 
the  COO of  Environmental  Tectonic  Corporation. The  3500  in-lbs. torque requirement was 
presented to the  COO who verified  that the torque requirement was  reasonable. The  final 
validation for the torque requirement was done by comparing the torque requirement of the old 
motor to that of the derived torque requirement. The old torque output was 1212 in-lbs. which is 
less than half of the new torque output. Therefore, the new torque requirement which is more 
than double the previous torque requirement insures that the simulator will function. 
After validation, the motor requirements were presented to Moog Motor Corporation who then 
presented  the  G-5-M8  motor  as  the  correct  motor  for  the  application.  Then  Neugart  was 
presented the requirement of needing a 20:1 gearbox with the loading scenarios of a cam driven 
simulator. Neugart presented the WPLPE120-20 as the correct gearbox for the application. 
The second deliverable was to redesign the lower scissor arm so that it was not overbuilt and did 
not collide with the base. Redesign of the lower scissor arm  began by  drawing the free body 










