Lenze DSD User Manual Page 133

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Lenze · Drive Solution Designer · Manual · DMS 4.2 EN · 12/2013 · TD23 133
7Applications
7.10 Chain conveyor
_ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _
Total moment of inertia
[7-110] Equation 4: Total moment of inertia
Stationary torque
The stationary part of the torque consists of different individual forces:
[7-111] Equation 5: Stationary torque
[7-112] Equation 6: Friction force
[7-113] Equation 7: Lifting force
If the transported material drives against a limit stop (e. g. adjustment of the material), the force
F
add
is generated:
[7-114] Equation 8: Additional force
The mass of the transport chain is calculated by the line load:
[7-115] Equation 9: Mass of the transport chain
Required torque of the application (without losses)
In order to take the efficiency of the application by the transmission of the movement via chains
into consideration, first the required torque of the application (M
App
) has to be determined.
[7-116] Equation 10: Required torque of the application (without losses)
J
sum
m
L
m
L,1
+()
d
2 1000 /
mm
m
------------------------------------



2
J+=
M
sds
F
μ
F
g
F
add
++()
d
2 1000 /
mm
m
------------------------------------
=
F
μ
m
L
m
Chn
2
-------------
+


g μ
Gdn
βcos
v
v
-----
⋅⋅ =
F
g
m
L
g βsin⋅⋅=
F
add
m
add
g
ρβ()sin
ρcos
------------------------- -
v
v
-----
with ρ arctan μ
L
=⋅⋅ =
m
Chn
m’
Chn
l
Chn
=
M
App
M
sds
J
sum
α+=
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