Basler BE1-CDS220, Инструкция по эксплуатации

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BE1-CDS220 Settings Calculations D-11
SETTING NOTE 1 - CT PERFORMANCE EVALUATION: SATURATION FACTOR
The secondary current delivered by a current transformer to a relay circuit is always less than the current
available from an ideal CT. The ideal, or ratio current (
I
st=IP/RCT), is reduced by the excitation current
(
I
e) to yield the actual current (
I
s). This relationship is illustrated in the CT equivalent circuit shown in
Figure D-3.
Rs Rl
Rr
Ve
VT
Is
Ie
IP
Ist
Figure D-3. CT Equivalent Circuit
For relaying applications, the CT performance is considered acceptable if the ratio correction is less than
10%. The ratio error is defined in C57.13-1993, section 8.1.10 as
I
e/
I
s. This criterion is expressed in the
ANSI C accuracy class which is defined in the following sentence. Under steady state (symmetrical
current) conditions, the excitation current must be less than 10 amperes for a relay current of 100
amperes into the specified standard burden. Since fault currents necessarily start with some degree of
transient DC offset, good design practice requires that the ratio error remain below 10% during the initial
transient offset period, if possible, particularly when fast tripping is in effect. It has been generally
accepted that a design for a saturation factor (SF) of 0.5 or less is acceptable. The following analysis
provides two definitions of the saturation factor, using a C200 application as an example.
Saturation Factor Defined from the ANSI C Classification
In Figure D-4, the CT terminal voltage increases linearly with the secondary current along the V=ZBxl line
where ZB is the total CT burden (leads plus relays for a particular fault and connection). A terminal
voltage (VT) corresponds to the maximum fault current. This voltage is lower than the maximum voltage
(VC) that the C200 CT can support. Saturation will occur (i.e. ratio error will exceed 10%) for secondary
currents in excess of
IFs
where the corresponding terminal voltage crosses the accuracy class limit VC
(point C in Figure D-4). We can define a measure of the degree of saturation with the Saturation Factor:
IFs
IF
SF
=
By examination of triangles OAB and OCD, the same saturation factor can be expressed as
VC
VT
SF
=