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moisture leaving in liquid form (no evaporation is assumed to take place). What is
the specific work input of the roller press (in kJ
kg −1 dry fuel input)?
The c p of dry biomass is assumed to be constant at 1200 J
kg −1
K −1 , and the c p
kg −1
K −1 .
of water is assumed to be constant at 4180 J
Solution
First, set up a macroscopic mass balance for the input biomass plug (stream 1),
where splitting of the dry biomass part and the moisture part starts:
φ m , 1 , b , ar =
φ m , 1 , b , dry +
φ m , 1 , moist
M ar
100
φ m , 1 , moist =
1 φ m , 1 , b , dry
M ar
with M ar being the wt% of moisture on an ar basis.
The mass balance over the dewatering press then becomes
=
M ar , 1
100
φ m , 1 , b , dry 1+
φ m , 2 , b , ar +
φ m , 2 , moist
M ar , 1
+
M ar , 2
100
=
φ m , 1 , b , d 1+
φ m , 2 , moist
M ar , 2
100
100−M ar , 1
100
100−M ar , 2
100 M ar , 1
M ar , 2
100
φ m , 1 , b , d
φ m , 2 , moist =
φ m , 1 , b , d =
100
M ar , 1
M ar , 2
The energy balance for the roller press is
(
)
v 1 , b , d
2
dE cv
dt
=0= Q cv W cv +
φ m , 1 , b , d h 1 , b +
+gz 1 , b , d
(
)
v 1 , moist
2
+
φ m , 1 , moist h 1 , moist +
+gz 1 , b , d
(
! +gz 2 , b
)
v 2 , b
2
φ m , 2 , b , d
h 2 , b , d +
(
)
v 2 , moist
2
φ m , 2 , moist h 2 , moist +
+gz 2 , moist
Based on the assumptions, the kinetic and potential energy terms are not taken into
account as changes are negligible. Thus, with heat supply going to zero due to adi-
abatic compression for the power, we derive
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