3.4.2 Voltage Limiting for Accumulation

If $GEOMOD \ne 3$ then,

$T_0 = - \Bigg[ \Delta V_{t,QM} + \Big( \dfrac{nKT}{q} \Big) \cdot ln \Big( \dfrac{2 \cdot L_{eff} \cdot IMIN}{\mu_0(T) \cdot W_{eff} \cdot nkT \cdot N_c \cdot TFIN} \Big) \Bigg] \qquad (3.265)$

$T_1 = V_{gsfb} + T_0 + DELVTRAND \qquad (3.266)$

$V_{gsfbeff} = \dfrac{1}{2} \Big[ T_1 + \sqrt{ T_1^2 + 4 \times 10^{-8}} \Big] - T_0 \qquad (3.267)$

If $GEOMOD = 3$ then,

$T_0 = - \Bigg[ \Delta V_{t,QM} + \Big( \dfrac{nKT}{q} \Big) \cdot ln \Big( \dfrac{2 \cdot L_{eff} \cdot IMIN}{\mu_0(T) \cdot W_{eff} \cdot nkT \cdot n_i \cdot R} \Big) \Bigg] \qquad (3.268)$

$T_1 = V_{gsfb} + T_0 + n \cdot \phi_B + \dfrac{E_g}{2} + DELVTRAND \qquad (3.269)$

$V_{gsfbeff} = \dfrac{1}{2} \Big[ T_1 + \sqrt{ T_1^2 + 4 \times 10^{-8}} \Big] - T_0 - V_{t0} \qquad (3.270)$