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Dynamic equations of the device are analyzed, in order to find the root of this behavior.
Initially, the governing equations of the device are derived and a differential evolution algorithm is used alongside experimental data to identify the parameter values needed to accurately model the device.
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Solute transfer from the blood into the dialysate was described by writing mass balance equations over a section of the device.
Based on the equation (Equation 3), the responsitivity (R) of the device is estimated to be 2.0 × 102 A·W-1 at the voltage of 5 V.
Take navigation and continuous location-sensing out of the equation, and the device looks a lot more attractive, say some developers.
Theoretical analysis leads to simple equations describing the acoustic characteristics of the device, and a numerical example is given of their use when applied to a particular loudspeaker built at the Institute of Sound and Vibration Research in the University of Southampton.
The set of reduction, oxidation and dissolution equations are coupled together in a master equation which controls the switching rate of the device given as [90]: frac{d{C}_{Ni}}{dt}={nu}_{mathrm{red}}-{nu}_{mathrm{ox}}-{nu}_{mathrm{diff}} (108).
The advantage of modelling is the calculation speed when compared to modelling based on full Navier-Stokes system of equations (CFD) therefore enabling the dimensioning of the device.
This proposed model is based on new analytical equations that describe the DC behavior of the device, including thermal and trapping effects.
The nonlinear load-deflection equation for the second mode shape of the device, which corresponds to vertical oscillation and maximum harvester deflection, has been modeled using finite element simulation.
The dynamical model of the device is presented and the electromechanical equations are formulated.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com