BSI PD IEC TR 62001-5:2021
$215.11
High-voltage direct current (HVDC) systems. Guidance to the specification and design evaluation of AC filters – AC side harmonics and appropriate harmonic limits for HVDC systems with voltage sourced converters (VSC)
Published By | Publication Date | Number of Pages |
BSI | 2021 | 136 |
This part of IEC TR 62001, which is a Technical Report, provides guidance on the state-of-the art of VSC technology in relation to harmonics and predicted future developments, on the harmonic profile of present and predicted future VSC architectures and how they are characterised and modelled – as voltage sources, current sources, or otherwise. It also assesses the harmonic impedance of VSC and the possible impact on pre-existing background harmonics emanating from loads or generation units in the supply network and considers how VSC harmonics are assessed under current IEC standards and national regulations, and identify areas where improvements could be made, research can be needed, or other bodies consulted, for example when considering interharmonics. This document can be a reference source on the subject, which will also contain recommendations for use by those charged with modifying existing standards to adapt to VSC HVDC systems.
Issues relating to harmonics on the DC side of the converters, including DC grids, are deliberately not covered in this document, but are addressed by a separate CIGRE Technical Brochure [1]1.
PDF Catalog
PDF Pages | PDF Title |
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2 | undefined |
4 | CONTENTS |
10 | FOREWORD |
12 | INTRODUCTION |
14 | 1 Scope 2 Normative references 3 Terms, definitions and abbreviated terms 3.1 Terms and definitions |
15 | 3.2 Abbreviated terms |
16 | 4 Basic aspects of VSC HVDC harmonics 4.1 General |
17 | 4.2 Differences between VSC and LCC harmonic behaviour |
18 | 4.3 Issues relating to VSC harmonics |
19 | 4.4 Range of frequencies considered Figures Figure 1 – Frequency range of VSC waveform |
20 | 4.5 Equivalent circuit of the converter for harmonic analysis Figure 2 – Harmonic representation of a VSC station for harmonics analysis |
21 | 4.6 Dual impact of a VSC converter on harmonic distortion at PCC 4.6.1 General 4.6.2 Converter generated harmonics |
22 | 4.6.3 Pre-existing harmonics Figure 3 – Harmonic contribution by the converter Figure 4 – Amplification of the background harmonics |
23 | 4.6.4 Combining the effects of converter-generated and pre-existing harmonics Tables Table 1 – Indicative summation exponents |
24 | 5 Harmonic generation 5.1 General |
25 | 5.2 Factors influencing harmonic generation 5.2.1 General 5.2.2 Converter topology |
26 | Figure 5 – Two-level converter Figure 6 – Three-level converter Figure 7 – Modular multi-level converter (MMC) Figure 8 – Cascaded two-level converter (CTL) |
27 | 5.2.3 Control Figure 9 – HVDC VSC converter control structure |
29 | 5.2.4 Power electronics hardware |
30 | Figure 10 – Interlocking example |
31 | 5.3 Harmonic generation 5.3.1 General 5.3.2 Harmonic generation from VSC using switch type valves Figure 11 – Semiconductor voltage drop |
32 | Figure 12 – References and carrier for a two level converterusing PWM with pulse number of 9 Figure 13 – Reference, carrier and the resulting phase voltage for one phase of a two level converter using PWM with pulse number of 9 |
33 | Figure 14 – Harmonic spectrum, phase to ground, of a two level converterusing PWM with pulse number of 39 Figure 15 – Harmonic spectrum, phase to ground, of a two level converter using PWM with pulse number 39 after removal of the zero sequence orders |
34 | Figure 16 – Extended harmonic spectrum of a two level converter using PWM with pulse number 39 after removal of the zero sequence orders |
35 | Figure 17 – Fundamental and phase voltage for one phaseof a two-level converter using OPWM Figure 18 – Harmonic spectrum, phase to ground, of a two-level converter using OPWM |
36 | Figure 19 – Harmonic spectrum, phase to ground, of a two level converterusing OPWM after removal of the zero sequence Figure 20 – Extended harmonic spectrum, phase to ground, of a two-level converter using OPWM after removal of the zero sequence |
37 | Figure 21 – References and carriers for a three level converter with pulse number of 9 |
38 | Figure 22 – Reference, carriers and the resulting phase voltagefor one phase of a three level converter with pulse number of 9 Figure 23 – Harmonic spectrum, phase-ground, of a three level converter,pulse number of 39 |
39 | Figure 24 – Harmonic spectrum, phase to ground, of a three level converterwith pulse number of 39 after removal of the zero sequence Figure 25 – Extended harmonic spectrum, phase to ground, of a three level converter with pulse number of 39 after removal of the zero sequence |
40 | 5.3.3 Harmonic generation from VSC using controllable voltage source type valves Figure 26 – Voltage source representation of the MMC |
42 | Figure 27 – Valve voltage generation Figure 28 – Harmonic spectrum for one arm of the MMC converter |
43 | Figure 29 – Harmonic spectrum for one arm of the MMC converter(extended frequency range) |
44 | Figure 30 – Reference and carriers for three adjacent cells |
45 | Figure 31 – Zoomed – reference and carriers for three adjacentcells and resulting voltage Figure 32 – Reference and voltage for one arm |
46 | 5.4 Interharmonics Figure 33 – Harmonic spectrum for one arm of a CTL converter Figure 34 – Harmonic spectrum for one arm of a CTL converter –extended frequency range |
47 | Figure 35 – Voltage synthesization with optimum time stepof the valve control operation |
48 | Figure 36 – Voltage synthesization with an alternative time stepof the valve control operation Figure 37 – Illustrative impact of sorting and selection algorithmson interharmonic generation |
49 | 5.5 Impact of non-ideal conditions on harmonic generation |
50 | 6 VSC HVDC as a harmonic impedance 6.1 General |
51 | 6.2 Passive impedance 6.3 Active impedance 6.3.1 General 6.3.2 Ideal VSC behaviour Figure 38 – Active and passive impedance elements |
52 | 6.3.3 Impact of practical control system features Figure 39 – Control of AC voltage or current |
53 | 6.3.4 Example of impact of control |
54 | 6.4 Impact on amplification of pre-existing harmonics Figure 40 – Illustrative impact of the I-control inner control loop time response(to 5 % relative error) on the positive sequence converter impedance |
55 | 7 Adverse effects of VSC HVDC harmonics 7.1 General |
56 | 7.2 Telephone interference 7.2.1 General 7.2.2 Extended higher frequency range of VSC harmonics 7.2.3 Interharmonics |
57 | 7.2.4 AC cable connecting HVDC station to the PCC 7.3 PLC, metering and ripple control 7.3.1 General |
58 | 7.3.2 Extended higher frequency range of VSC harmonics 7.3.3 Interharmonics |
59 | 7.4 Railway signal interference 7.5 Digital telecommunications systems |
60 | 8 Harmonic limits 8.1 General 8.2 Deleterious effects of excessively low limits |
61 | 8.3 Standards and practice |
62 | 8.4 Perception of VSC in setting limits 8.5 Emission and amplification limits |
63 | 8.6 Relevance of standards for VSC 8.7 Existing standards Table 2 – Indicative planning levels for harmonic voltages (in percent of the fundamental voltage) in MV, HV and EHV power systems |
64 | 8.8 Higher frequency harmonics 8.8.1 General |
65 | 8.8.2 IEEE Std 519-2014 [7] Table 3 – Current limits for system rated > 161 kV |
66 | 8.8.3 Shortcomings in the context of VSC 8.9 Even order harmonic limits 8.10 Interharmonics 8.10.1 General |
67 | 8.10.2 Treatment of interharmonics in existing standards Table 4 – Summary of IEC TR 61000-3-6 [5] recommended voltage planning levels |
68 | 8.10.3 Discussion and recommendations |
69 | 8.11 Interharmonics discretization and grouping methodologies 8.11.1 Suggested method |
70 | Figure 41 – Proposed grouping methodology Figure 42 – Comparison with grouping methodology of IEC 61000-4-7 [3] |
71 | Figure 43 – Centred harmonic subgroup |
72 | 8.11.2 Power quality indices for interharmonic grouping Figure 44 – Harmonic group |
73 | 8.11.3 Network impedance loci for interharmonic grouping Figure 45 – Harmonic impedance frequency ranges for LCC |
74 | 8.12 Assessment as a harmonic voltage or current source Figure 46 – Harmonic impedance frequency ranges for VSC with proposed methodology Figure 47 – Harmonic impedance frequency ranges for VSCwith IEC 61000-4-7 grouping methodology |
75 | 8.13 Assessment of THD, TIF, THFF, IT |
76 | 8.14 Measurement and verification of harmonic compliance |
77 | 8.15 Recommendations |
78 | 9 Harmonic mitigation techniques 9.1 General 9.2 Passive filtering |
79 | Figure 48 – AC filter located at primary (network) side of converter transformer Figure 49 – AC filter located at the secondary (converter) side of converter transformer |
80 | 9.3 Active damping and active filtering by converter control |
81 | 9.4 Optimization between passive and active mitigation 9.5 Specific mitigation issues and techniques 9.5.1 Unbalanced phase reactances or voltages |
82 | Figure 50 – Example of a converter station scheme with asymmetrical phase reactances Figure 51 – Example of converter plant and control scheme |
83 | Figure 52 – Current control scheme |
84 | Figure 53 – Time-domain response of positive and negative sequence voltages and currents and active power when the converter does not compensate for effect of phase reactance unbalances |
85 | 9.5.2 Power oscillations due to AC supply voltage unbalance Figure 54 – Time-domain response of positive and negative sequence voltages and currents and the active power when the converter controls phase currents to be balanced |
86 | Figure 55 – Power oscillations between AC and DC sides due to unbalanced AC conditions when the converter does not control the fluctuations of energy between arms and the grid currents |
87 | 9.5.3 Harmonic cross-modulation between AC and DC sides |
88 | Figure 56 – Influence of distortions at the AC and DC side voltagesand the propagation through the control Figure 57 – 6th harmonic content in DC side voltage of MMC |
89 | 9.5.4 Cross-modulation of DC side fundamental frequency current Figure 58 – Resulting AC side voltage with modification of control at t = 4 s |
90 | 10 Modelling 10.1 Provision of models 10.2 Time and frequency domain |
91 | 10.3 Modelling of the converter control for harmonic and resonance studies |
92 | 10.4 Converter linearization by analytical approach 10.4.1 General 10.4.2 VSC-MMC linearized model 10.4.3 Input impedance Figure 59 – VSC HVDC transmission system Figure 60 – VSC station model using the small-signal approach |
93 | 10.4.4 Advantages of analytical method 10.4.5 Drawbacks of analytical method 10.5 Deriving the converter impedance by numerical approach 10.5.1 Methodology |
94 | Figure 61 – Model evolution in decreasing complexity Figure 62 – Switching function model of MMC arm Figure 63 – Time domain to frequency domain stratagem |
95 | 10.5.2 Advantages of numerical method Figure 64 – Example of a circuit to linearize a network and a VSC including controllers |
96 | 10.5.3 Drawbacks of numerical method 10.6 Choice between analytical and numerical methods 10.7 Model validation |
97 | 10.8 Network impedance modelling |
99 | 11 Harmonic stability 11.1 General |
100 | 11.2 Literature review Figure 65 – Dynamic interactions between components and study framework |
101 | 11.3 Definitions |
102 | 11.4 Theory 11.4.1 General 11.4.2 Passive harmonic resonance Figure 66 – RLC circuit and time-domain response to a step disturbance |
103 | Figure 67 – Connection of the converter station to a passive network Figure 68 – Bode plot of the converter, network and equivalent impedances |
104 | 11.4.3 Active behaviour of converters 11.4.4 Active impedance of a VSC with a generic current control Figure 69 – Dynamic scheme of the current controller and phase reactor |
105 | 11.4.5 Harmonic instability Figure 70 – Bode plot of the converter passive and active impedance |
106 | Figure 71 – Example of a network composed of a VSC and a frequency-dependent AC system for the study of control interactions Figure 72 – Dynamic interaction between the active VSC impedanceand the network passive impedance |
107 | Figure 73 – Bode plot of the VSC and network impedance,including active converter effects |
108 | 11.5 Analysis methods 11.5.1 General 11.5.2 Network impedance scans Figure 74 – Results of EMT simulation study of the investigated system |
109 | 11.5.3 Passivity analysis |
111 | Figure 75 – Example output of passivity analysis |
112 | 11.5.4 Impedance-based stability analysis Figure 76 – Comparison of passivity analysis of converter systemwithout (blue line) and with (red line) harmonic damper |
113 | Figure 77 – Simple network, consisting of source and load Figure 78 – Loop gain of the simple network |
114 | Figure 79 – Bode diagram of the frequency dependent impedanceof a converter and the grid Table 5 – Phase margins at intersections |
115 | Figure 80 – Small-signal representation of two interconnected AC systems |
116 | 11.5.5 Modal analysis in rotating reference frame Figure 81 – Sample impedance stability results |
118 | 11.5.6 Electro-magnetic-transient simulation Figure 82 – Sample modal analysis results |
119 | 11.5.7 Recommendations 11.6 System-wide studies |
120 | 11.7 Real experiences of harmonic stability in the context of HVDC systems 11.7.1 General 11.7.2 Case A: High power rating VSC HVDC system |
121 | Figure 83 – Circuit configuration of the negative resistance test case Figure 84 – Frequency response of Network 1 and the converter station |
122 | 11.7.3 Case B: Offshore wind farm Figure 85 – Phase angle from Figure 84 zoomed in the y axis Figure 86 – AC voltage at PCC1 and zoomed extract |
123 | Figure 87 – Schematic view of the main componentsof the case B grid connection system |
124 | 11.7.4 Case C: Back-to-back converter in a 500 kV network Figure 88 – Example of frequency scan at the offshore substation in case B |
125 | Figure 89 – Illustrations of the system in case C Figure 90 – Bode diagram of converter and grid impedances in case C and time-domain simulation with the control implemented in the EMT tool |
126 | 12 Conclusion |
128 | Bibliography |