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Chemická termodynamika II

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D 2.<br />

Výpočettermodynamických funkcí v binárním<br />

systému na základě bezrozměrnéGibbsovy<br />

směšovacíenergie G = G M / (RT) či bezrozměrné<br />

dodatkové Gibbsovy energie Q =<br />

GE j(RT).<br />

Veličina G Q<br />

G- G Q +X11nxI +x2 1nx2<br />

Q= G - XIlnx1 - x21nx2 Q<br />

GI = (:~)T,P Q1 +ln a<br />

"'2<br />

Q1= G 1 -lna<br />

"'2<br />

(~)T,I'<br />

lnal = G +X2G1 ln Xl + Q + X2QI<br />

lna2 = G - XIGI lnx2 +Q - XIQl<br />

ln"'11 = G + x2G1-lnxl Q + X2Q1<br />

ln"'12 = G - Xl G l -ln X2 Q -X1Ql<br />

Gu =<br />

Qll =<br />

azr T,p<br />

e2O<br />

) "'1~2 + (f;f) T,I'<br />

G __1_<br />

u (@)<br />

%P::2<br />

8"'1 T,p<br />

(Blna.) =<br />

8"'1 T,p<br />

x2GU l/Xl + X2QU<br />

(~) = -XlG<br />

8"'1 T,p ll -1/x2 - XIQU<br />

(Q.!!m) =<br />

&"'1 T,p<br />

X2Gll - l/Xl X2Qll<br />

(~) - -XlG ll + 1/x2 -XIQU<br />

8"'1 T,p-<br />

GUI = (830)<br />

~+(~)<br />

a;r T,I' "'1"'2 8 I T,p<br />

QUl= (830) + "'Ii? (~)<br />

a;r T,p "'1"'2 8"'1 T,p<br />

( 8 2 1,"2 al ) = -G u + X2G<br />

8"'1 T;p<br />

lIl -l/xi - Qu +X2QlIl<br />

(8 2 In 2 a 2 ) = -G u - Xl G<br />

8"'1 T,p<br />

lIl -l/x~ - Qu - XIQm<br />

(~) = l/Xi - GU +<br />

8z 1 T,p<br />

x2G11l -Qu + X2Ql11<br />

(~) = l/x~ - G U - xlGm -Qu - Xl Q1l1<br />

8 I T,p<br />

252

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