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1) "Fidanza" -- As to fidanza flywheels
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2) "Flywheels" -- As to fidanza flywheels fly·wheel
Pronunciation: -"hwEl, -"wEl
Function: noun
: a heavy wheel for opposing and moderating by its inertia any fluctuation of speed in the machinery with which it revolves; also : a similar wheel used for storing kinetic energy (as for motive power) Pronunciation Symbols
Flywheel from stationary engine. Note the castellated rim which was used to rotate the engine to the correct starting position by means of a lever. Simple flywheel in motion. Constructed based on drawings by Leonardo da Vinci A flywheel is a heavy rotating disk used as a storage device for kinetic energy. Flywheels resist changes in their rotational speed, which helps steady the rotation of the shaft when an uneven torque is exerted on it by its power source such as a piston-based (reciprocating) engine, or when the load placed on it is intermittent (such as a piston pump). Flywheels can be used to produce very high power pulses as needed for some experiments, where drawing the power from the public network would produce unacceptable spikes. A small motor can accelerate the flywheel between the pulses. Recently, flywheels have become the subject of extensive research as power storage devices for uses in vehicles; see flywheel energy storage. Flywheel drive is common in low-cost toys. A momentum wheel is a type of flywheel useful in satellite pointing operations, in which the flywheels are used to point the satellite's instruments in the correct directions without the use of thrusters. The kinetic energy of a rotating flywheel is Where the moment of inertia of center mass is equal to where I is the moment of inertia of the mass about the center of rotation and ω (omega) is the angular velocity in radian units. A flywheel is more effective when its inertia is larger, as when its mass is located farther from the center of rotation either due to a more massive rim or due to a larger diameter. Note the similarity of the above formula to the kinetic energy formula E = mv2/2, where linear velocity v is comparable to the rotational velocity, and the mass is comparable to the rotational inertia. In application of fly..."
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