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The solver is based on the electric potential method coupled to the Navier Stokes equations.
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This function is then combined with a simple electric current analysis technique, specifically, the orthotropic electric potential function method.
The displacement and electric potential fields in the proposed method are approximated by using B-spline interpolation functions in x and y directions.
The code uses the flux corrected transport method with Boris Book's flux limiter for the spatial integration and a predictor corrector method for the direct time integration of the continuity equation for O+ and the SOR (Successive-Over-Relaxation) method for electric potential equation.
Figure 4 shows the electric potential calculated with the relaxation method from the electric field and charge density obtained from the simulation run #1.
The coupled governing equations for the vesicle position and its transmembrane electric potential are solved using a numerical method that is spectrally accurate in space and first-order in time.
In a monolayer, the change in potential across the membrane produced by an extracellular stimulus can be well approximated by the finite element method (calculates the electric potential across the electrodes) [33], [34] and the cable equation (calculates the current across the membrane produced by the extracellular variation in electric potential) [14].
The present study deals with the effects of dents on the anisotropic electric-potential function method.
The authors previously proposed an anisotropic electric-potential function method to calculate the electric-potential field of laminated CFRP composites.
Comparison with results obtained using the commonly used finite-element method demonstrates the effectiveness of the proposed simple analysis method for calculating changes in electric potential.
The head model for the inverse solution takes advantage of the electric potential leadfield computed using the Boundary Element Method developed by Fuchs and colleagues76 applied to the MNI152 teMNI15277.
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