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Correction forces may exceed the physical limitations of the actuators; hence results of "constrained force" quadratic programming, least squares and multi-point correction algorithms will be compared.
It is demonstrated that simply scaling down the least squares predicted correction forces to satisfy the actuator saturation constraints does not necessarily yield optimal reductions in vibration.
This requires identification of the source of the vibrations via an expert system, determination of the required phase angles and amplitudes for the correction forces, and application of the desired control signals to the piezoelectric actuators.
A loose cast can lead the deformity of the injured limb during the healing process since the necessary correction forces are not appropriately applied.
Correction forces were in the form of two distraction rods posterior to the axis of the ankle joint and two compression rods anterior to the axis of the ankle.
Without rounding correction we have to decompose (u− l) b integers, but rounding correction forces us to decompose an additional Δ u integers, independent of the interval size u− l.
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The result is a limitation to the vertebra-positioning capability and the correction force control.
In the second approach, a correction force is added inside each bubble to model the filtered scales due to usage of coarse grid resolution per bubble.
This paper gives an outline of an algorithm that detects such harmonic disturbances through the guide's inherent sensory capability and calculates a corresponding correction force in five degrees of freedom while adapting to the disturbance in phase, amplitude and frequency.
Because a stronger correction force is provided by more rigid fixation, this technique provides better fusion.
However, they can only translate the correction force upward (cranially) in the thoracic spine.
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