Environmental Engineering Reference
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PHREEQC (Parkhurst 1995 ). Another extension uses a different formulation
of the last term:
A z i 2 m
p
p þB 0 m
log g i ¼
þBa i
1
This is implemented in the CHESS code (van der Lee 1998 ). The temper-
ature-dependency of the parameters is shown in Table 8.1 . If activities are
considered, the derivation above leads to equation
u
¼
U
c
S
½
log
ðgÞþ
log
ð
c
Þ
¼
log
ð
K
Þ
instead of ( 8.22 ), where
g
denotes the vector of activity coefficients.
Table 8.1 Coefficients
in extended equations
for
activity equations
(Berner 1971 ;
van der Lee 1998 )
Temperature [ C]
A
B
B'
0
0.4883
0.3253
0.0374
5
0.4921
10
0.4960
15
0.5000
20
0.5042
25
0.5085
0.3288
0.0410
30
0.5130
35
0.5175
40
0.5221
50
0.5319
60
0.5425
0.3346
0.0440
100
0.9595
0.3421
0.0460
c s
c ¼ K c s; max c s
(8.29)
or, resolved for c s :
Kc s; max c
1
c s ¼
(8.30)
þK c
a L 2 ¼ K 1 this is the already mentioned
Langmuir isotherm (6.7). A generalization of this formula results for species
which participate with more than one unit on the reaction, as for example gaseous
O 2 . Starting from the reaction terms:
With parameters
a L 1 ¼ c s; max and
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