ComAp InteliMains NT IM-NT, Справочное руководство

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InteliMains
NT
, SW version 3.2.0
InteliMains-NT-MCB-MGCB-3.2.0-Reference Guide.pdf,
©ComAp – April 2015
50
F
UNCTION
N
AME
(
ALPHABETICAL
ORDER
)
B
RIEF
D
ESCRIPTION
R
ELATED
S
ETPOINTS
, I
NPUTS AND
O
UTPUTS
Mains Coupling
This function defines if Mains Coupling is
enabled via controller breakers. It should
be enabled only if two or more Mains
incommers are in phase and it is allowed
by local authorities.
Mains coupling
Measurement of
P and Q
selection You may select the source of Mains
current measurement or disable this
measurement.
I/E-Pm meas
I/E-Qm meas
MLC:I/E-P
M
MPF:I/E-Q
M
Minimum
required power
in parallel to
Mains operation
This function sets minimal power
produced by gen-set group in parallel to
Mains operation in % of nominal power of
each gen-set regardless of Import/Export
limit. This function is active only if
InteliMains plays active role in load
sharing.
Min Power PtM
Modbus
switches
AA
There are two Modbus registers
containing 16 bits each that can be easily
written using Modbus. Their values are
available in the form of a Value
(BINARY) and in the form of logical
binary ouputs that can be used further in
the configuration.
M
ODBUS
S
W
1-32
ModbusSw1
ModbusSw2
Overheat
Protection
AA
This function is used to protect system
from overheating. If the temperature rises
above given limit, mode of load control is
changed to prevent overheating. When
temperature returns back the previous
mode of load control is restored. For
exact function of Temperature By Power
control see separate chapter System
Load Control.
Overheat prot
TempByPwr Treq
MLC:TB
Y
P
WR
Peak Shaving
function
AA
Peak Shaving function can be based on
active power (kW) or reactive power
(kVA). It is described in a separate
chapter.
PeakLevelStart
PeakLevelStop
PeakAutS/S del
Peak kVA Start
Peak kVA Stop
PeakKVAS/S del
Permanent
logical 0 or 1
outputs
It is possible to use permanent logical
binary function that is always logical 0 or
logical 1. It may used for various
purposes.
L
OGICAL
0
L
OGICAL
1
i
i
i