3.1.6 NFIN Scaling Equations

PHIG[L,N]=PHIGi×[1.0+PHIGN1NFINln(1.0+NFINPHIGN2)](3.75)×[1.0+(NFINNFINNOM)PHIGLTLeff] \begin{aligned} PHIG[L, N] &= PHIG_i \times \Big[ 1.0 + \dfrac{PHIGN1}{NFIN} \cdot ln (1.0 + \dfrac{NFIN}{PHIGN2}) \Big] \qquad (3.75) \\ \\ &\times [1.0 + (NFIN - NFINNOM) \cdot PHIGLT \cdot L_{eff}] \end{aligned}

ETA0[L,N]=ETA0i×[1.0+ETA0N1NFINln(1.0+NFINETA0N2)](3.76)×[1.0+(NFINNFINNOM)ETA0LTLeff] \begin{aligned} ETA0[L, N] &= ETA0_i \times \Big[ 1.0 + \dfrac{ETA0N1}{NFIN} \cdot ln (1.0 + \dfrac{NFIN}{ETA0N2}) \Big] \qquad (3.76) \\ \\ &\times [1.0 + (NFIN - NFINNOM) \cdot ETA0LT \cdot L_{eff}] \end{aligned}

CDSC[N]=CDSCi×[1.0+CDSCN1NFINln(1.0+NFINCDSCN2)](3.77) CDSC[N] = CDSC_i \times \Big[ 1.0 + \dfrac{CDSCN1}{NFIN} \cdot ln (1.0 + \dfrac{NFIN}{CDSCN2}) \Big] \qquad (3.77)

CDSCD[N]=CDSCDi×[1.0+CDSCDN1NFINln(1.0+NFINCDSCDN2)](3.78) CDSCD[N] = CDSCD_i \times \Big[ 1.0 + \dfrac{CDSCDN1}{NFIN} \cdot ln (1.0 + \dfrac{NFIN}{CDSCDN2}) \Big] \qquad (3.78)

CDSCDR[N]=CDSCDRi×[1.0+CDSCDRN1NFINln(1.0+NFINCDSCDRN2)] CDSCDR[N] = CDSCDR_i \times \Big[ 1.0 + \dfrac{CDSCDRN1}{NFIN} \cdot ln (1.0 + \dfrac{NFIN}{CDSCDRN2}) \Big]

(3.79) (3.79)

NBODY[N]=NBODYi×[1.0+NBODYN1NFINln(1.0+NFINNBODYN2)](3.80) NBODY[N] = NBODY_i \times \Big[ 1.0 + \dfrac{NBODYN1}{NFIN} \cdot ln (1.0 + \dfrac{NFIN}{NBODYN2}) \Big] \qquad (3.80)

VSAT[N]=VSATi×[1.0+VSATN1NFINln(1.0+NFINVSATN2)](3.81) VSAT[N] = VSAT_i \times \Big[ 1.0 + \dfrac{VSATN1}{NFIN} \cdot ln (1.0 + \dfrac{NFIN}{VSATN2}) \Big] \qquad (3.81)

VSAT1[N]=VSAT1i×[1.0+VSAT1N1NFINln(1.0+NFINVSAT1N2)](3.82) VSAT1[N] = VSAT1_i \times \Big[ 1.0 + \dfrac{VSAT1N1}{NFIN} \cdot ln (1.0 + \dfrac{NFIN}{VSAT1N2}) \Big] \qquad (3.82)

VSAT1R[N]=VSAT1Ri×[1.0+VSAT1RN1NFINln(1.0+NFINVSAT1RN2)](3.83) VSAT1R[N] = VSAT1R_i \times \Big[ 1.0 + \dfrac{VSAT1RN1}{NFIN} \cdot ln (1.0 + \dfrac{NFIN}{VSAT1RN2}) \Big] \qquad (3.83)

U0[L,N]=U0i×[1.0+U0N1NFINln(1.0+NFINU0N2)](3.84)×[1.0+(NFINNFINNOM)U0LTLeff] \begin{aligned} U0[L, N] &= U0_i \times \Big[ 1.0 + \dfrac{U0N1}{NFIN} \cdot ln (1.0 + \dfrac{NFIN}{U0N2}) \Big] \qquad (3.84) \\ \\ &\times [1.0 + (NFIN - NFINNOM) \cdot U0LT \cdot L_{eff}] \end{aligned}

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