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Many earth and environmental (as well as other) variables, Y, and their spatial or temporal increments, ΔY, exhibit non-Gaussian statistical scaling.
The other temporal steps multiple of 0.5 s, and lower than 4.5 s, would give rise to circulating decimal temporal increments, which would result in an inaccurate analysis.
Further analyses with repeated measures using smaller temporal increments (5 min) failed to show any transient differences in Ca2+ concentration between hippocampal neurons exposed to the GSM 2 W/kg or control condition (F(2.11, 21.14) = 0.87, p = 0.44).
Similarly to internal work, external work needed for a step is the sum of the energy that needs to be added between temporal increments.
Linear velocities of the limb segmental centers of gravity and angular velocity of the limb segments were output from the Simulink model (using an inverse dynamic solution) and were reported for each limb segment for temporal increments from 0 300% of stride cycle.
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The linear temporal increment of foF2 with F10.7 at low solar activity epochs is more evident in low-latitude stations.
The smallest value matching these two constraints is the decimal temporal increment of 0.00125 h which corresponds right to 4.5 s.
The energy of a limb at one temporal increment was compared to that of the next temporal increment.
The filtered values from the first step of the second stride (100 150%) were used to calculate internal work at each temporal increment from the standard equations, similar to the procedure of Cavagna and Kaneko (Cavagna and Kaneko, 1977).
We present a particle-based algorithm, which obviates the need for many of these assumptions by allowing stochastic processes that represent spatial and temporal random increments to be correlated in space and time, be stationary or non-stationary, and to have arbitrary distributions.
As with diameter increment, temporal or spatial trends or size effects can occur.
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