3.2 Terminal Voltages

Terminal voltages and Vdsx V_{dsx} calculations:

devsign={1for NMOS−1for PMOS(3.207) devsign = \begin{cases} 1 &\text{for NMOS} \\ -1 &\text{for PMOS} \end{cases} \qquad (3.207)

Vgs_noswap=devsign⋅[V(‘IntrinsicGate)−V(si)](3.208) V_{gs\_noswap} = devsign \cdot \Big[ V(`IntrinsicGate) - V(si) \Big] \qquad (3.208)

Vds_noswap=devsign⋅[V(di)−V(si)](3.209) V_{ds\_noswap} = devsign \cdot \Big[ V(di) - V(si) \Big] \qquad (3.209)

Vgd_noswap=devsign⋅[V(‘IntrinsicGate)−V(di)](3.210) V_{gd\_noswap} = devsign \cdot \Big[ V(`IntrinsicGate) - V(di) \Big] \qquad (3.210)

Ves_jct=devsign⋅[V(e)−V(si)](3.211) V_{es\_jct} = devsign \cdot \Big[ V(e) - V(si) \Big] \qquad (3.211)

Ved_jct=devsign⋅[V(e)−V(di)](3.212) V_{ed\_jct} = devsign \cdot \Big[ V(e) - V(di) \Big] \qquad (3.212)

Vge=V(‘IntrinsicGate)−V(e)(3.213) V_{ge} = V(`IntrinsicGate) - V(e) \qquad (3.213)

sigvds=1.0(3.214) sigvds = 1.0 \qquad (3.214)


If Vds_noswap<0.0 V_{ds\_noswap} < 0.0 then,

sigvds=−1.0(3.215) sigvds = -1.0 \qquad (3.215)

Vgs=Vgs_noswap−Vds_noswap(3.216) V_{gs} = V_{gs\_noswap} - V_{ds\_noswap} \qquad (3.216)

Vds=−1.0⋅Vds_noswap(3.217) V_{ds} = -1.0 \cdot V_{ds\_noswap} \qquad (3.217)

Ves=Ved_jct(3.218) V_{es} = V_{ed\_jct} \qquad (3.218)

else

Vgs=Vgs_noswap(3.219) V_{gs} = V_{gs\_noswap} \qquad (3.219)

Vds=Vds_noswap(3.220) V_{ds} = V_{ds\_noswap} \qquad (3.220)

Ves=Ves_jct(3.221) V_{es} = V_{es\_jct} \qquad (3.221)


Vdsx=Vds2+0.01−0.1(3.222) V_{dsx} = \sqrt{V_{ds}^2 + 0.01} - 0.1 \qquad (3.222)

In RDSMOD=1 RDSMOD = 1 a resistor is added to the intrinsic FET element topology between the intrinsic source and the extrinsic source and a resistor is added to the intrinsic FET element topology between the intrinsic drain and the extrinsic drain. The external source/drain nodes are still labeled s s and d d while the intrinsic source and intrinsic drain nodes are labeled si si and di di respectively.

V(si,s)=Vsi−Vs(3.223) V(si, s) = V_{si} - V_s \qquad (3.223)

V(di,s)=Vdi−Vd(3.224) V(di, s) = V_{di} - V_d \qquad (3.224)

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