3.11.2 Output Conductance Due to DIBL

PVAGfactor={1+PVAGiqiaEsatLefffor PVAGi>011PVAGiqiaEsatLefffor PVAGi0(3.384) PVAGfactor = \begin{cases} 1 + PVAG_i \cdot \dfrac{q_{ia}}{E_{sat} L_{eff}} &\text{for } PVAG_i > 0 \\ \dfrac{1}{1 - PVAG_i \cdot \frac{q_{ia}}{E_{sat} L_{eff}}} &\text{for } PVAG_i \le 0 \end{cases} \qquad (3.384)

θrout=0.5PDIBL1acosh(DROUTiLeffλ)1+PDIBL2i(3.385) \theta_{rout} = \dfrac{0.5 \cdot PDIBL1_a}{cosh \Big( DROUT_i \cdot \frac{L_{eff}}{\lambda} \Big) - 1} + PDIBL2_i \qquad (3.385)

VADIBL=qia+2kT/qθrout(1VdsatVdsat+qia+2kT/q)PVAGfactor(3.386) V_{ADIBL} = \dfrac{q_{ia} + 2kT/q}{\theta_{rout}} \cdot \Bigg( 1 - \dfrac{V_{dsat}}{V_{dsat} + q_{ia} + 2kT/q} \Bigg) \cdot PVAGfactor \qquad (3.386)

Moc=(1+VdsVdseffVADIBL)Mclm(3.387) M_{oc} = \Bigg( 1 + \dfrac{V_{ds} - V_{dseff}}{V_{ADIBL}} \Bigg) \cdot M_{clm} \qquad (3.387)

Moc M_{oc} is multiplied to Ids I_{ds} in the final drain current expression.

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