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By applying the Lagrange d'Alembert Principle to this problem, the equations of motion from each neck-mounted sensor as well as the amount of mechanical energy generated per time instant (each second) during upward and downward head movements were calculated.
For the statistical analyses of the adaptive shifts, aftereffects, and explicit shifts, individual posttest-pretest differences of the terminal directions of hand movements were calculated and subjected to a series of ANOVAs.
Speed and acceleration of the movements were calculated indirectly.
The velocities of nuclear movements were calculated as previously described (Ge et al., 2010).
Central and periphery movements were calculated based on number of central (nine) and peripheral (sixteen) squares crossed by the animals, respectively.
For quantification, total swimming distances across the whole 0.5 hours, including small and large movements, were calculated and averaged by larvae number.
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The number of body movements was calculated by the summation of the active electricity number.
The relation between the measured anthropometric characteristics and body-balancing movements was calculated by using regression analysis.
The movements are calculated by projecting a grid of infrared light spots into a room, tracking how light bounces back, and correlating this with information from the stereo cameras.
The horizontal distance covered in long-distance transhumance movements was calculated using Hawth's Analysis Tools extension for ArcGIS.
t 1′ is assigned by t 1, which is 0. From t 2′, the time of movements is calculated by Eq. (4).
More suggestions(15)
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