BS EN IEC 60255-181:2019
$215.11
Measuring relays and protection equipment – Functional requirements for frequency protection
Published By | Publication Date | Number of Pages |
BSI | 2019 | 96 |
This part of IEC 60255 specifies the minimum requirements for functional and performance evaluation of frequency protection. This document also defines how to document and publish performance test results.
This document covers the functions based on frequency measurement or rate of change of frequency measurements. This document also covers frequency protection where additional blocking elements are used.
This document defines the influencing factors that affect the accuracy under steady state conditions and performance characteristics during dynamic conditions. The test methodologies for verifying performance characteristics and accuracy are also included in this document.
The frequency functions covered by this document are shown in Table 1:
PDF Catalog
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2 | undefined |
6 | Blank Page |
7 | English CONTENTS |
11 | FOREWORD |
13 | 1 Scope Tables Table 1 – Frequency protection designation |
14 | 2 Normative references 3 Terms and definitions |
16 | Figures Figure 1 – Operate time and operate time delay setting |
18 | 4 Specification of the function 4.1 General 4.2 Input energizing quantities / energizing quantities Figure 2 – Simplified protection function block diagram |
19 | 4.3 Binary input signals 4.4 Functional logic 4.4.1 Operating characteristics |
20 | Figure 3 – Underfrequency independent time characteristic |
21 | Figure 4 – Overfrequency independent time characteristic Figure 5 – ROCOF independent time characteristic (for negative or positive ROCOF) |
22 | 4.4.2 Reset characteristics |
23 | 4.5 Additional influencing functions/conditions 4.5.1 General 4.5.2 Specific characteristics for under/over frequency function Figure 6 – Explanatory diagram for start, operate, disengage and reset |
24 | 4.5.3 Specific characteristics for rate of change of frequency (ROCOF) function 4.6 Binary output signals 4.6.1 General 4.6.2 Start (pick-up) signal 4.6.3 Operate (trip) signal 4.6.4 Other binary output signals |
25 | 5 Performance specification 5.1 General 5.2 Effective and operating ranges Table 2 – Example of effective and operating ranges for over/under frequency protection Table 3 – Example of effective and operating ranges for ROCOF protection |
26 | 5.3 Accuracy related to the characteristic quantity 5.4 Start time for under/over frequency function 5.5 Start time for rate of change of frequency (ROCOF) function |
27 | 5.6 Accuracy related to the operate time delay setting 5.7 Disengaging time 5.8 Reset hysteresis and reset ratio |
28 | 5.9 Accuracy related to restraint/blocking elements 5.10 Performance with harmonics 5.11 Stability in case of sudden voltage change (phase shift and magnitude shift) 5.12 Voltage input requirements |
29 | 6 Functional test methodology 6.1 General |
31 | 6.2 Determination of steady state errors related to the characteristic quantity 6.2.1 Accuracy of the start value Figure 7 – Example of test method for overfrequency |
33 | Table 4 – Test points for under/over frequency function Table 5 – Reporting of the frequency accuracy |
34 | Figure 8 – Example of test method for positive ROCOF function Table 6 – Reporting of the frequency accuracy (alternative solution) |
36 | Table 7 – Test points for ROCOF function |
37 | 6.2.2 Reset hysteresis or reset ratio determination Table 8 – Reporting of ROCOF accuracy |
38 | Figure 9 – Frequency ramps for assessing the reset hysteresisfor overfrequency functions Figure 10 – Frequency ramps for assessing the reset hysteresisfor underfrequency functions |
40 | Table 9 – Test points of reset hysteresis for under/over frequency function |
41 | Table 10 – Reporting of the reset hysteresis for over/under frequency functions |
42 | Figure 11 – Test method for measurement of reset valuefor ROCOF functions: example for positive ROCOF function |
45 | Table 11 – Test points of reset value for ROCOF function Table 12 – Reporting of the reset value for ROCOF function |
46 | 6.3 Determination of the start time 6.3.1 General 6.3.2 Under/over frequency |
47 | Figure 12 – Start time measurement of overfrequency with sudden frequency change |
48 | Figure 13 – Start time measurement of overfrequency with constant slope frequency ramp |
49 | Table 13 – Test points of start time for overfrequency function |
50 | Table 14 – Test points of start time for underfrequency function |
51 | Table 15 – Reporting of start time for under/over frequency functions |
52 | 6.3.3 Rate of change of frequency Figure 14 – Example of start time reporting for under/over frequency protection function |
53 | Figure 15 – Start time measurement of positive ROCOF function |
54 | Table 16 – Test points of start time for ROCOF function |
55 | 6.4 Determination of the accuracy of the operate time delay 6.4.1 General 6.4.2 Description of test method Figure 16 – Histogram for the start time test results for ROCOF Table 17 – Reporting of typical start time for ROCOF function |
56 | Figure 17 – Operate time delay measurement of overfrequency and positive ROCOF |
57 | 6.4.3 Reporting of the operate time delay accuracy Table 18 – Test points to measure operate time delay Table 19 – Test points for accuracy of the operate time delay |
58 | 6.5 Determination of disengaging time 6.5.1 General 6.5.2 Under/over frequency Table 20 – Reporting of operate time delay accuracy for under/over frequency functions |
59 | Figure 18 – Disengaging time measurement of overfrequencywith sudden frequency change Figure 19 – Disengaging time measurement of overfrequency with constant slope frequency ramp |
60 | Table 21 – Test points of disengaging time for overfrequency function Table 22 – Test points of disengaging time for underfrequency function |
61 | 6.5.3 Rate of change of frequency Figure 20 – Disengaging time measurement of ROCOF Table 23 – Reporting of disengaging time for over/under frequency functions |
62 | Table 24 – Test points of disengaging time for ROCOF function |
63 | 6.6 Performance with harmonics 6.6.1 General 6.6.2 Accuracy of the under/over frequency start value in the presence of harmonics Figure 21 – Histogram for the disengaging time test results for ROCOF Table 25 – Typical disengaging time for ROCOF protection |
64 | Figure 22 – Example of an increasing pseudo-continuous ramp for overfrequency functions |
65 | Table 26 – Superimposed harmonics |
66 | Figure 23 – Voltage signal with superimposed harmonics |
68 | 6.6.3 Accuracy of the ROCOF start value in the presence of harmonics Table 27 – Test points for under/over frequency function in the presence of harmonics |
69 | Table 28 – Test points for ROCOF function in the presence of harmonics |
70 | 6.7 Stability in the case of sudden voltage change (phase shift and magnitude change) 6.7.1 General 6.7.2 Performance in case of voltage phase shift and magnitude change |
72 | Figure 24 – Representation of the input energizing quantity (voltage, RMS) injection sequence |
73 | 6.7.3 Performance in case of voltage magnitude drop and restoration |
74 | Figure 25 – Representation of the input energizing quantity (voltage, RMS) injection sequence with the power system frequency values |
75 | 7 Documentation requirements 7.1 Type test report Table 29 – Under/over frequency settings for stability testswith voltage drop/restoration |
76 | 7.2 Other user documentation |
77 | Annex A (normative)Test signal equation with constant frequency variation (df/dt) |
78 | Annex B (normative)Calculation of mean, median and mode B.1 Mean B.2 Median B.3 Mode B.4 Example |
79 | Annex C (informative)Example of frequency measurement and calculation C.1 Definitions C.2 Signal observation model |
81 | C.3 General requirements on frequency measurement C.3.1 General requirements on frequency measurement C.3.2 Periodic algorithm |
82 | Figure C.1 – Zero-crossing algorithm Figure C.2 – Level-crossing algorithm |
83 | C.3.3 Analysis algorithm |
84 | C.3.4 Error minimization algorithm |
87 | C.3.5 Discrete Fourier transformation (DFT) |
89 | Annex D (informative)Performance with inter-harmonics D.1 General D.2 Proposed test: accuracy of the under/over frequency start value D.2.1 Description of the generated frequency ramp Figure D.1 – Example of an increasing pseudo-continuous rampfor overfrequency function |
90 | D.2.2 Protection function settings Table D.1 – Superimposed inter-harmonics |
91 | D.2.3 Test points and calculation of frequency accuracy in the presence of inter�harmonics D.2.4 Reporting of frequency accuracy in the presence of inter-harmonics Table D.2 – Test points for under/overfrequency functionin the presence of inter-harmonics |
92 | Annex E (informative)Management of sudden frequency change without discontinuity in voltage waveform |
93 | Figure E.1 – Example of voltage waveform without discontinuity at to = 0,02 s |
94 | Figure E.2 – Example of voltage waveform with discontinuity at to = 0,02 s |
95 | Bibliography |