E. $BC10L$N49;;Ey$N7W;;(B

E.1 $B:.9gHf$H%b%kHf(B($BJ,05(B)$B$H$N49;;<0(B

$B:.9g5$BN$r9M$($k(B. $B4%[email protected],$NE:$(;z$r(B $d$ $B$H$7(B, $B<>[email protected],$NE:$(;z$r(B $v$ $B$H(B $B$9$k(B. $B$3$3$G$OG$0U$N<>[email protected],5$BN(B($BE:$(;z(B $x$)$B$N:.9gHf(B, $BJ,05$r5a$a$k(B.

$B:.9gHf(B $q_{x}$ $B$rJ,05(B $p_{x}$ $B$GI=8=$9$k$H(B,

$$q_{x} = \frac{\rho_{x}}{\rho_{d}}$$

$$= \left( \frac{R_{d} T}{p} \frac{1/M_{d} + \sum_{v} q_{v}/M_{v}}{1/M_{d}} \right) \frac{p_{x}}{R_{x}T}$$

$$= \frac{p_{x}}{p} M_{x} (1/M_{d} + \sum_{v} q_{v}/M_{v})$$

$$q_{x} \left(1 - \frac{p_{x}}{p} \right) = \frac{p_{x}}{p} M_{x} (1/M_{d} + \sum_{v \neq x} q_{v}/M_{v})$$

$$q_{x} = \frac{p_{x}}{p}\frac{ M_{x} (1/M_{d} + \sum_{v \neq x} q_{v}/M_{v}) } {\left(1 - \frac{p_{x}}{p} \right) }$$

$$q_{x} = \frac{ p_{x} M_{x} (1/M_{d} + \sum_{v \neq x} q_{v}/M_{v}) }{p - p_{x}}$$

$$q_{x} = \frac{ p_{x} M_{x} (1/M_{d} + \sum_{v \neq x} q_{v}/M_{v}) } {p_{0} \pi^{{c_{p}}_{d}/R_{d}} - p_{x}}$$ (E.1)

$B$H$J$j(B, $B%b%kHf(B $x_{x}$ $B$GI=8=$9$k$H(B,

$$q_{x} = \frac{ x_{x} M_{x} (1/M_{d} + \sum_{v \neq x} q_{v}/M_{v})}{ 1 - x_{x} }$$ (E.2)

$B$H$J$k(B.

$B0lJ}$G(B, $BJ,05(B $p_{x}$ $B$r:.9gHf(B $q_{x}$ $B$GI=8=$9$k$H(B,

$$p_{x} = \frac{q_{x} p}{M_{x} (1/M_{d} + \sum_{v} q_{v}/M_{v})}$$

$$p_{x} = \frac{q_{x}p_{0} \pi^{{c_{p}}_{d}/R_{d}} }{M_{x} (1/M_{d} + \sum_{v} q_{v}/M_{v})}$$ (E.3)

$B$G$"$j(B, $B%b%kHf(B $x_{x}$ $B$GI=8=$9$k$H(B,

$$x_{x} = \frac{q_{x}}{M_{x} (1/M_{d} + \sum_{v} q_{v}/M_{v})}$$ (E.4)

$B$G$"$k(B.