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The state of charge is computed as the drawn current integrated with respect to time.
Alternatively, the measured heat flow can be integrated with respect to time.
The outputs of this box are the acceleration and velocities to be integrated with respect to time.
The resulting equation is multiplied by sin (nπ X) and integrated with respect to variable X from X = X1 to X2.
Now, the net vertical force is to be integrated with respect to the vertical travel to estimate the work required against the buoyancy force to move the semisolid material from z1 to z2.
For the determinations of CMT solutions, the seismograms are corrected for the seismometer response, band-pass filtered between 20 and 50 s, and integrated with respect to time to obtain displacement seismograms.
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In the expression of K, the term in θ is proportional to a three-parameter Beta-prime distribution, which makes it possible to integrate with respect to θ over [0,+∞). The integration with respect to η is then possible, over [0,+∞).
Multiplying the first equation of (1.1) by − Δ u and integrating with respect to x on R 3, and then using integration by parts, we obtain (4.22).
The logical outgrowth of these attempts to differentiate and integrate with respect to a Brownian motion process is the Ito (named for the Japanese mathematician Itō Kiyosi) stochastic calculus, which plays an important role in the modern theory of stochastic processes.
Integrating with respect to, we obtain (3.2).
Integrating with respect to over, we have (2.7).
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