3.14.6 Terminal Charges

$T_{11} = \dfrac{2 \cdot q_{ia} + nV_{tm}}{D_{vsatCV}} \qquad (3.411)$

$q_g = q_{ia} + \dfrac{dqi \cdot dqi}{6 \cdot T_{11}} \qquad (3.412)$

$q_d = 0.5 \cdot \Bigg[ q_{ia} - \dfrac{dqi}{6} \cdot \Bigg( 1 - \dfrac{dqi}{T_{11}} \cdot \Bigg( 1 + \dfrac{dqi}{5 \cdot T_{11}} \Bigg) \Bigg) \Bigg] \qquad (3.413)$

$inv\_M_{clm,CV} = \dfrac{1}{M_{clm,CV}} \qquad (3.414)$

$q_g = inv\_M_{clm,CV} \cdot q_g + (M_{clm,CV} - 1) \cdot q_{id} \qquad (3.415)$

$q_d = inv\_M_{clm,CV} \cdot inv\_M_{clm,CV} \cdot q_d + 0.5 \cdot (M_{clm,CV} - inv\_M_{clm,CV}) \cdot q_{id} \qquad (3.416)$

$q_s = -q_g - q_d \qquad (3.417)$

$T_6 = NFIN_{total} \cdot W_{effCV} \cdot L_{effCV} \cdot C_{oxeff} \qquad (3.418)$

$q_g = T_6 \cdot q_g \qquad (3.419)$

$q_d = T_6 \cdot q_d \qquad (3.420)$

$q_s = T_6 \cdot q_s \qquad (3.421)$

$q_{inv} = q_g \qquad (3.422)$

If $BULKMOD \ne 0$,

$T_1 = NFIN_{total} \cdot W_{effCV} \cdot L_{effCV,acc} \cdot C_{ox,acc} \qquad (3.423)$

$T_7 = qi\_acc\_for\_QM \qquad (3.424)$

$T_{10} = T_7 \cdot T_1 \qquad (3.425)$

$qg\_acc = -T_{10} \qquad (3.426)$

$qb\_acc = T_{10} \qquad (3.427)$

$T_1 = NFIN_{total} \cdot W_{effCV} \cdot L_{effCV} \cdot C_{ox} \qquad (3.428)$

$T_2 = qb\_acc\_s - qi\_acc\_for\_QM \qquad (3.429)$

$T_{10} = T_1 \cdot T_2 \qquad (3.430)$

$qg\_acc = qg\_acc - T_{10} \qquad (3.431)$

$qb\_acc = qb\_acc + T_{10} \qquad (3.432)$

$T_1 = NFIN_{total} \cdot W_{effCV} \cdot L_{effCV} \cdot C_{ox} \qquad (3.433)$

$T_2 = (nq - 1) \cdot 0.5 \cdot \Bigg( q_{ia} + \dfrac{dqi \cdot dqi}{6 \cdot T_{11}} \Bigg) \qquad (3.434)$

$T_{10} = T_1 \cdot T_2 \qquad (3.435)$

$qg\_acc = qg\_acc - T_{10} \qquad (3.436)$

$qb\_acc = qb\_acc + T_{10} \qquad (3.437)$

$Q_{g,intrinsic} = NFIN_{total} \cdot C_{ox,eff} \cdot W_{eff,CV} \cdot L_{eff,CV} \cdot (q_g) \qquad (3.438)$

$Q_{d,intrinsic} = NFIN_{total} \cdot C_{ox,eff} \cdot W_{eff,CV} \cdot L_{eff,CV} \cdot (-q_d) \qquad (3.439)$

$Q_{b,intrinsic} = NFIN_{total} \cdot C_{ox} \cdot W_{eff,CV} \cdot L_{eff,CV} \cdot (-q_b) \qquad (3.440)$

$Q_{s,intrinsic} = -Q_{g,intrinsic} - Q_{d,intrinsic} - Q_{b,intrinsic} \qquad (3.441)$

$Q_{g,acc} = NFIN_{total} \cdot C_{ox,acc} \cdot W_{eff,CV0} \cdot L_{effCV,acc} \cdot (-q_{i,acc}) \qquad (3.442)$

$Q_{b,acc} = NFIN_{total} \cdot C_{ox,acc} \cdot W_{eff,CV0} \cdot L_{effCV,acc} \cdot (-q_{i,acc}) \qquad (3.443)$