3.22.1 Flicker Noise Model

$E_{sat,noi} = \dfrac{2 VSAT_i}{\mu_{eff}} \qquad (3.621)$

$L_{eff,noi} = L_{eff} - 2 \cdot LINTNOI \qquad (3.622)$

$\Delta L_{clm} = l \cdot ln \Bigg[ \dfrac{1}{E_{sat,noi}} \cdot \Bigg( \dfrac{V_{ds} - V_{dseff}}{l} + EM \Bigg) \Bigg] \qquad (3.623)$

$N_0 = \dfrac{C_{oxe} \cdot q_{is}}{q} \qquad (3.624)$

$N_l = \dfrac{C_{oxe} \cdot q_{id}}{q} \qquad (3.625)$

$N^{*} = \dfrac{kT}{q^2} \cdot (C_{oxe} + CIT_i) \qquad (3.626)$

$FN1 = NOIA \cdot ln \Bigg( \dfrac{N_0 + N^{*}}{N_l + N^{*}} \Bigg) + NOIB \cdot (N_0 - N_l) + \dfrac{NOIC}{2} (N_0^2 - N_l^2) \qquad (3.627)$

$FN2 = \dfrac{NOIA + NOIB \cdot N_l + NOIC \cdot {N_l}^2}{(N_l + N^{*})^2} \qquad (3.628)$

$S_{si} = \dfrac{kT \cdot q^2 \cdot \mu_{eff} \cdot I_{ds}}{C_{oxe} \cdot L_{eff,noi}^2 \cdot f^{EF} \cdot 10^{10}} \cdot FN1 + \dfrac{kT \cdot I_{ds}^2 \cdot \Delta L_{clm}}{W_{eff} \cdot NFIN_{total} \cdot L_{eff,noi}^2 \cdot f^{EF} \cdot 10^{10}} \cdot FN2$

$(3.629)$

$S_{wi} = \dfrac{NOIA \cdot kT \cdot I_{ds}^2}{W_{eff} \cdot NFIN_{total} \cdot L_{eff,noi} \cdot f^{EF} \cdot {N^{*}}^2 \cdot 10^{10}} \qquad (3.630)$

$S_{id,flicker} = \dfrac{S_{wi} \cdot S_{si}}{S_{wi} + S_{si}} \qquad (3.631)$