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Angular Acceleration

   Also found in: Dictionary/thesaurus, Wikipedia 0.01 sec.
angular acceleration [′aŋ·gyə·lər ak‚sel·ə′rā·shən]
(mechanics)
The time rate of change of angular velocity.

Angular Acceleration 

a vector quantity that characterizes the rate of change of the angular velocity of a rigid body.

In the case of rotation about a fixed axis, the angular acceleration and angular velocity can be treated as scalars. If the angular velocity (angular speed) ω to increases or decreases uniformly, the angular acceleration is ∊ = Δω/Δt, where Δω is the increase in ω occurring during the time interval Δt. In the general case of rotation about a fixed axis, ∊ = dω/dt = d2φ/dt2, where φ is the rotation angle of the body.

The angular acceleration vector e is aligned with the axis of rotation; this vector points in the direction of the angular velocity vector ω for accelerated rotation and in the opposite direction for decelerated rotation. In the case of rotation about a fixed point, the angular acceleration is defined as the first derivative of the angular velocity ω with respect to time—that is, ∊ = dω/dt—and is directed along the tangent to the hodograph of ω at the corresponding point. Angular acceleration has the dimension T–2, where T is time.



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They applied a threshold algorithm to the peaks in the angular velocity signal, angular acceleration and torso angle change.
This is followed by increased angular acceleration of the thigh while the knee flexes and the whole leg is being accelerated in the forward direction.
 
 
 
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