Model Mathematics

PC = RVS 1.7 BFN + PVS

VTC = ((PC - PPC - PGH) + PTC) CFC + VTCPL

VPD = (VTL - VTC - DFP) + TRPL \frac{d}{d time} (VP) = VPD

CPP = \frac{PRP}{VP}

CPPD = \{\begin{matrix} 0 if CPP - CPR < 0 \\ CPP - CPR otherwise \end{matrix} DLP = LPPR - ({CPPD}^{LPDE} LPK)

PRCD = \{\begin{matrix} 0 if PC - PCR < 0 \\ PC - PCR otherwise \end{matrix} VTCPL = {(PRCD CPK)}^{PCE}

DPC = VTCPL CPP + (CPP - CPI) 0.00104

DPP = (DLP + DPL - DPC - PPD) + TRPL 72 \frac{d}{d time} (PRP) = DPP

PPC = 0.28 CPP + 0.0019 {CPP}^{2}

VTS = VEC - VP - VPF

\frac{d}{d time} (VTS2) = ((VTS - 12) TSSLML - VTS2) TSSLTC VTS1 = VTS - VTS2

DPI = DPC - DPL \frac{d}{d time} (TSP) = DPI

CPI = \frac{TSP}{VTS}

PTCPR = 0.28 CPI + 0.0019 {CPI}^{2}

DPL = CPI VTL

CHY = {(\frac{\frac{HYL}{VTS}}{5})}^{CMPTSS} PGH = CHY PGHF + PTT

POSHYL = CHY 2 PTC = POSHYL PTCPR GCOPF

PTT = {(\frac{VTS1 - VTSF}{VTSF})}^{2} 1

PIF = PGH - POSHYL

PTS = PTT - PIF

PLD1 = PIF + PLDF - PTT PLD = \{\begin{matrix} 7 if PLD1 > 7 \\ PLD1 otherwise \end{matrix} VTL = \{\begin{matrix} 0 if PLD < 0 \\ PLD 0.02 otherwise \end{matrix}

VG = \{\begin{matrix} 0 if VTS ≦ 0 \\ 0 + \frac{(11.4 - 0) (VTS - 0)}{12 - 0} if VTS > 0 \land VTS ≦ 12 \\ 11.4 + \frac{(14 - 11.4) (VTS - 12)}{15 - 12} if VTS > 12 \land VTS ≦ 15 \\ 14 + \frac{(16 - 14) (VTS - 15)}{18 - 15} if VTS > 15 \land VTS ≦ 18 \\ 16 + \frac{(17.3 - 16) (VTS - 18)}{21 - 18} if VTS > 18 \land VTS ≦ 21 \\ 17.3 + \frac{(18 - 17.3) (VTS - 21)}{24 - 21} if VTS > 21 \land VTS ≦ 24 \\ 18 otherwise \end{matrix}

VIF = VTS - VG