Self - Tuning
The most dominant or the primary exciting frequency of a multicylinder engine is given by
 , where  for two stroke cycle and  for a two stroke cycle |
(17.1) |
= number of cylinders, and = rotational speed of the engine, neglecting all the higher harmonics of the system.
Now, the natural frequency of a gravity pendulum of length " " is
, where is the acceleration due to gravity.

Figure 17.1: Simple pendulum
If the pendulum moves in a horizontal plane with its hinge point O' (Fig.
17.1)) rotating at a speed with radius , then the gravity field ( ) is replaced
by the centrifugal field (
). The natural frequency ( ) of this centrifugal
pendulum becomes
Comparing Eqns. (17.1) and (17.2), we see that the necessary condition for self-tuning is
Torsional vibration of crankshaft has been controlled in industrial applications by using a secondary mass in the form of a loose flywheel which is coupled to the vibrating shaft by
- pendulum damper
- coulomb friction ( Lanchester damper)
- viscous fluid friction (Houdaille damper)
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