§&X<K, ; tí ó/ú
4—^----- / cr^^T^^/^sf...., ' tlm
70 "
1/   V       .J4 Ö
v r
t—í- / -......
S
T
—v—
H*:
que
■t ^
Afioo
'ä .v"
ÍH.0
—zr
4
<ij8Z2.
_ -i,tur
: Ö(W ^Wí" tyto*        hml       aim fy®** f*M
pKft^'- 3,6^    ?ťiS  HtSi iHt% W{t  L%* 18?       ko(i sq?
A                A.o ftq B£ ňt
4      - lYi'WO.      o.o     0.Q 0.O   <3.tí>   ©.o  @.<d 6>.o
4                   lOO-        O.O      Q.& O.O    0.0    6.0    O.O O.O
PiC
i       - 3 SI %q0.        o. o      o.o o.o    o.o    €.0   c.0 0.0
LQ i T LA-.
J " '  tcM^    £>.0    O.O 0.0   OJ) O.O
tom.    0.0    Q.0 &.0   0.0 4.0
%hi$.   o.o  o.-o e.o o.o o.o
0.0 0jO O.V 0.0 o^o O.O Oj) 6.0 OD
1    1 o.o
O.o
DATE 11/ 7/1995
SYSTEM: AQ-BE-AC-EQUILIBRIUM: Liquid Number of TIE-angles: TIME 16:10: 8.82
Liquid
>>computed values«
1 TIE-angle": T= 299.15CK] G syst.= global cont.[%]
AQ 10.0000
BE   45.0000
AC . 45.0000 phase ratio [  ]: phase en.  [J]: , TIME 16:10: 9.21
■188390. 9688761562000 C J] MAX I NT. NFV== 400
Liquid , l_.14647287/ 67.24531259 32.60821454
.49685029 .765746E+05
Liquid 29.26374653 1.51018590 69.22606757 .50314971 , 298807E+06
computed by PD_*    (3.14) using:
ac_aq_be.fdc {ac_aq_be.pdd) (ac_aq_be.par)
SYSTEM: AC-AQ-BE-EQUILIBRIUM: Liquid Number of TIE-angles: TIME 16:15:30.36
Liquid
DATE 11/ 7/1995
»computed values«
llC .   poľ c■ / ŕ
1 TIE-angle:
'T= 299... 15 [K] G syet.= -188390.96887360530001 J] MAX INT.
NFV-
165
global cont.[%] AC 45.0000 AQ    10.0000 -BE   45.0000 phase ratio [  ]: phase en.  [J]: TIME 16:15:30.63
Liquid 69.22408944 29.26603338 1.50989717 .50312499 -.298804E+06   -.
Liquid 32.61075919
6Y724Z7^672 .49687501 765890E+05
computed by PD_*    (3.14) using:
ac_aq_be.fdc {ac_aq_be.pdd) (ac_aq_be.par)
SYSTEM: AC-AQrBE-■ EQUILIBRIUM: Liquid Number of TIE-angles: TIME 16:17:45.53
Liquid'
DATE .11/ 7/1995 »computed values«
1 TIE-angle: T= 299.15CK]
G syst.- -188390.9688752844000[J] MAX INT. NFV= 270
global cont.[%3
AC 45.0000
AQ 10.0000
BE 45.0000 phase ratio [ 3: phase en. [J]: TIME 16:17:45.86
Liquid 69.22780750 29.26172405 1.51/346845 .50317158 .298810E+06
Liquid 32.60597639 L^146^3555J 67.24758807 .49682842 .765619E+05
computed by ČD_„#
(3.14) using: ac_aq_be tfdc (ac_aq_be.pdd) (ac__aq_be .par)
.j QU
PARAMETERS OP  THE VODA-BENZEN-OCTOVA
rce:   LANDOLT-BERNSTEIN TAB
SYSTEM
To ci TO
|*****PHAS£ : LIQUIDS ***** Model:    Number of sublatices: 1 Number of components: 3 sublatice    Stoich.kosf. 1 1.0 THERMODYNAMIC PARAMETERS t Reference level parameters:
Schematic view AQ BE AC
AQ				(  298.15- 398.	00K)		
1 -20840.685	0.	0 .   0 .	0 .	0.     0. 0.			
BE				(  298.1 5™ 398 .	00K)		
1 -51669.395	0 .	0 .   0 .	0 .	0. 0.0.			
AC				(  298.15- 398.	00K)		
1 -47644.37	0 .	0 .   0 .	0 .	0 . 0.0.			
Interaction	parameters		of	first order:		included(Y/N) [Y]	
	L0 :			L1 :			L2 :
AQ , BE							
19194.0	0 . 0	0.0		0.0        0.0 0	. 0	0.0	0.0 0.0
AQ, AC							
2059.0 0	. 0	' 0.0	0	.0        0.0        0.	0	0 . 0	0.0 0.0
BE, AC							
2315.0 0	. 0	0 . 0	0	.0        0.0        0.	0	0 . 0	0.0 0.0
? In teraction	parameters		of	high  order:		included(Y/N) \M	
AQ,BE,AC							
0 . 0	0 . 0	0 . 0					
MAGNETIC PARAMETERS:
*****PHASE:LIQUID2 ***** Model:    Number  of sub'latices;
Number of components sublatice Stoich.koef 1 1.0 THERMODYNAMIC PARAMETERS: Reference level parameters:
included(Y/N) [N]
1 3
Schematic view AQ BE AC
AQ				( 298	. 15-	398	. 00K)			
l1 -20840.685	0 .	0 .   0 .	0 .	0.	0. 0.					
BE				( 298	. 1 5-	398	. 00K)			
1 -51669.395	0 .	0 .   0 .	0 .	0.	0. 0.					
AC				( 298	.15-	398	. 00K)			
1 -47644.37	0 .	0 .   0 .	0 .	0 .	0. 0.					
Interacti on	parameters		of	first	order			included(Y/N)		[Y]
	10 :				L1 :				L2 :	
AQ , 8 E										
1 9000 . 0	0 . 0	0 . 0		0.0	0.0		0 . 0	0 . 0	0 . 0	0 . 0
AQ, AC										
2400.0 0	. 0	0.0	0	. 0	0 . 0	0	. 0	0,0	0 . 0	0 . 0
BE , AC										
1900.0 0	. 0	0.0	0	.0	0 . 0	0	. 0	0 . 0	0 . 0	0 . 0
$
Interaction parameters of high order: AQ s BE,AC
0.0      0.0 0.0
$
MAGNETIC PARAMETERS:
*****___end ****** Qf f-ne AQBEAC.par
included(Y/N) [N]
included(Y/N) [N]
DAT
3/29/1995
SYSTEM: AQ-BE-AC-EQUILIBRIUM: LIQUI01 Number of TIE-angles: 11 TIME   18: 5:48.66
LI0UID2
>>computed values<<
1  TIE-angle: T-- 298.1 5 [K]  8 sys gl oba 1  cent.[S]
AQ 49.9000
BE 50.0000
AC .1000 phase ratio  [  ] : phase en.   [J]t TIME  18: 5:56.30
-26669. LIQUID1
9,6 . 53 210046 3.30953657 .15836297 .81717424 .211249E+05
9430054070800[J] LIQUID2
.18217722 99.78004772 .03777505 .18282576 514548E+05
MAX INT.  NFV= 239
2 TIE-angle: T=- 298. 1 5 CK3  G sys g1oba1  cont. [%]
AQ 45.0000
BE 45.0000
AC 10.0000 phase ratio
phass TIME
en
1
C 3: CJ] : 6: 1.90
;t.=    -2 8226. LIQUID1 81.48088420 3.65497701 14.86413879 .81903752 •. 230428E + 05
5422266501300[J] LIQUID2
. 22870290 95.74082903 4 . 03046807 .18096248 -.516882E+05
MAX  INT.  NFV~ 123
3 TIE-angle: T~ 298.00[K] G global cont. AQ 40.0000 BE 40.0000 AC 20.0000 phase ratio phase en TIME 18:
[J]:
6: 6.90
it.- -29785 LIQUID1 67 .89642456 4. 13317701 27.97039844 .82140511 -.250136E+05
)37Q100[J] LIQU ID 2
.29516423 91 .04906235 8.65577342 . 17859489 517319E+Ü5
STEP TOL NFV= 181
4 TIE-angle: T« 298.00[K]  G syst, globa1  cont.
AQ 35.0000
BE 35.0000
AC 30.0000 phase ratio phase en. TIME 18:
-31432.3198308309400EJ]  STEP TOL NFV™ 139
[%]
[J] : 6:10.30
LIQU ID 1 55.64486180 4.82676344 39.52837476
. 82526639 271514E+05
LIQUID2
.39530878 85.57604863 14.02864259 .17473361 -.516513E+Q5
5 TIE-angle T= 298. 00 [K]
global cont. AQ 30.0000 BE 30.0000 AC 40.0000
phase ratio
phase en
TIME 18:
G syst
[%3
[ 3: [J] :
6:14.48
- -33207. LIQUID1 44.49160780
5.84736938 49.66102282
. 83204829 295302E+05
8991301589300[J] LIQU ID 2
.55347440 79 . 07744301 20 .36908259 . 1679517 1 -.514274E+05
MAX  INT.  NFV= 166
5 TIE-angle: J~  298. 00 [fi 3  G syst global  cont.[X]
AQ    2 5.0000
BE 25.0000
AC 50.0000 phase ratio  [  ]: phase en,   [J]: TIME  18: 6:18.65
.= -35147 LIQUID1 34.20115193
7.43436012 58 .36448795
.84550536 322513E+05
3155695423200[J] LIQUID2
.82376294 71 .15412038 28 . 0221 1668 .15449464 . 509965E+05
MAX  INT.  NFV^ 139