3.1.7 Length Scaling Equations

$\Delta L1 = LINT + \frac{LL}{(L + DLBIN)^{LLN}} \qquad (3.72)$

$PHIG[L, N] = PHIG[N] + PHIGL \cdot L_{eff} \qquad (3.85)$

$U0[L, N] = \begin{cases} U0[N] \cdot [1 - UP_i \cdot {L_{eff}}^{-LPA}] &\text{LPA} > 0 \\ U0[N] \cdot [1 - UP_i] &\text{Otherwise} \end{cases} \qquad (3.86)$

$\begin{cases} MEXP[L] = MEXP_i + AMEXP \cdot {L_{eff}}^{-BMEXP} &\text{if } ASYMMOD = 0 \\ MEXPR[L] = MEXPR_i + AMEXPR \cdot {L_{eff}}^{-BMEXPR} &\text{if } ASYMMOD = 1 \end{cases}$

$(3.87)$

$PCLM[L] = PCLM_i + APCLM \cdot exp \Big(-\dfrac{L_{eff}}{BPCLM} \Big) \qquad (3.88)$

$UA[L] = UA_i + AUA \cdot exp \Big(-\dfrac{L_{eff}}{BUA} \Big) \qquad (3.89)$

$UD[L] = UD_i + AUD \cdot exp \Big(-\dfrac{L_{eff}}{BUD} \Big) \qquad (3.90)$

If $RDSMOD = 0 \text{ or } 2$, then

$RDSW[L] = RDSW_i + ARDSW \cdot exp \Big(-\dfrac{L_{eff}}{BRDSW} \Big) \qquad (3.91)$

If $RDSMOD = 1$, then

$RSW[L] = RSW_i + ARSW \cdot exp \Big( -\dfrac{L_{eff}}{BRSW} \Big) \qquad (3.92)$

$RDW[L] = RDW_i + ARDW \cdot exp \Big( -\dfrac{L_{eff}}{BRDW} \Big) \qquad (3.93)$

$PTWG[L] = PTWG_i + APTWG \cdot exp \Big(-\dfrac{L_{eff}}{BPTWG} \Big) \qquad (3.94)$

$PTWGR[L] = PTWGR_i + APTWG \cdot exp \Big(-\dfrac{L_{eff}}{BPTWG} \Big) \qquad (3.95)$

$VSAT[L, N] = VSAT[N] + AVSAT \cdot exp \Big(-\dfrac{L_{eff}}{BVSAT} \Big) \qquad (3.96)$

$VSAT1[L, N] = VSAT1[N] + AVSAT1 \cdot exp \Big(-\dfrac{L_{eff}}{BVSAT1} \Big) \qquad (3.97)$

$VSAT1R[L, N] = VSAT1R[N] + AVSAT1 \cdot exp \Big(-\dfrac{L_{eff}}{BVSAT1} \Big) \qquad (3.98)$

$VSATCV[L] = VSAT_i + AVSATCV \cdot exp \Big(-\dfrac{L_{eff}}{BVSATCV} \Big) \qquad (3.99)$

$PSAT[L] = PSAT_i + APSAT \cdot exp \Big(-\dfrac{L_{eff}}{BPSAT} \Big) \qquad (3.100)$