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Optimal Current Reference Calculation for MMCs Considering Converter Limitations
The paper addresses an optimization-based reference calculation method for Modular Multilevel Converters (MMC) operating in normal and constrained situations (when the converter needs to prioritize its quantities as it has reached voltage or current limitations, e.g. during system faults). The optim...
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Published in: | IEEE transactions on power delivery 2021-08, Vol.36 (4), p.2097-2108 |
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container_title | IEEE transactions on power delivery |
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creator | Westerman Spier, Daniel Prieto-Araujo, Eduardo Lopez-Mestre, Joaquim Gomis-Bellmunt, Oriol |
description | The paper addresses an optimization-based reference calculation method for Modular Multilevel Converters (MMC) operating in normal and constrained situations (when the converter needs to prioritize its quantities as it has reached voltage or current limitations, e.g. during system faults). The optimization problem prioritizes to satisfy the external AC active and reactive current set-points demanded by the grid operator through the corresponding grid code. If the operator demands are fulfilled, it uses the available MMC degrees of freedom to minimize the arm inductance losses. Otherwise, if the operator demanded AC set-points cannot be accomplished, the optimization attempts to minimize the error prioritizing between either AC active or reactive currents. The optimization problem constraints are imposed through a steady-state model considering simultaneously the external and internal AC and DC magnitudes of the converter. The steady-state model also includes the voltage variation in the equivalent arm capacitors (considering the ripple). Then, the imposed limitations are the maximum allowed grid and arm currents, the maximum allowed arm voltages and the sub-module capacitor maximum voltages. The paper presents a detailed formulation of the optimization problem and applies it to several case studies where it is shown that the presented approach can be potentially used to obtain the MMC references both in normal and fault conditions. |
doi_str_mv | 10.1109/TPWRD.2020.3020420 |
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The optimization problem prioritizes to satisfy the external AC active and reactive current set-points demanded by the grid operator through the corresponding grid code. If the operator demands are fulfilled, it uses the available MMC degrees of freedom to minimize the arm inductance losses. Otherwise, if the operator demanded AC set-points cannot be accomplished, the optimization attempts to minimize the error prioritizing between either AC active or reactive currents. The optimization problem constraints are imposed through a steady-state model considering simultaneously the external and internal AC and DC magnitudes of the converter. The steady-state model also includes the voltage variation in the equivalent arm capacitors (considering the ripple). Then, the imposed limitations are the maximum allowed grid and arm currents, the maximum allowed arm voltages and the sub-module capacitor maximum voltages. The paper presents a detailed formulation of the optimization problem and applies it to several case studies where it is shown that the presented approach can be potentially used to obtain the MMC references both in normal and fault conditions.</description><identifier>ISSN: 0885-8977</identifier><identifier>EISSN: 1937-4208</identifier><identifier>DOI: 10.1109/TPWRD.2020.3020420</identifier><identifier>CODEN: ITPDE5</identifier><language>eng</language><publisher>New York: IEEE</publisher><subject>Adaptation models ; Alternating current ; Analytical models ; Capacitors ; Constraint modelling ; Electric converters ; Electric potential ; grid support ; Inductance ; Mathematical analysis ; Mathematical model ; Metal matrix composites ; Modular multilevel converter (MMC) ; Optimization ; reference optimization ; Steady state models ; Steady-state ; steady-state analysis ; Voltage</subject><ispartof>IEEE transactions on power delivery, 2021-08, Vol.36 (4), p.2097-2108</ispartof><rights>Copyright The Institute of Electrical and Electronics Engineers, Inc. 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The optimization problem prioritizes to satisfy the external AC active and reactive current set-points demanded by the grid operator through the corresponding grid code. If the operator demands are fulfilled, it uses the available MMC degrees of freedom to minimize the arm inductance losses. Otherwise, if the operator demanded AC set-points cannot be accomplished, the optimization attempts to minimize the error prioritizing between either AC active or reactive currents. The optimization problem constraints are imposed through a steady-state model considering simultaneously the external and internal AC and DC magnitudes of the converter. The steady-state model also includes the voltage variation in the equivalent arm capacitors (considering the ripple). Then, the imposed limitations are the maximum allowed grid and arm currents, the maximum allowed arm voltages and the sub-module capacitor maximum voltages. The paper presents a detailed formulation of the optimization problem and applies it to several case studies where it is shown that the presented approach can be potentially used to obtain the MMC references both in normal and fault conditions.</description><subject>Adaptation models</subject><subject>Alternating current</subject><subject>Analytical models</subject><subject>Capacitors</subject><subject>Constraint modelling</subject><subject>Electric converters</subject><subject>Electric potential</subject><subject>grid support</subject><subject>Inductance</subject><subject>Mathematical analysis</subject><subject>Mathematical model</subject><subject>Metal matrix composites</subject><subject>Modular multilevel converter (MMC)</subject><subject>Optimization</subject><subject>reference optimization</subject><subject>Steady state models</subject><subject>Steady-state</subject><subject>steady-state analysis</subject><subject>Voltage</subject><issn>0885-8977</issn><issn>1937-4208</issn><fulltext>true</fulltext><rsrctype>article</rsrctype><creationdate>2021</creationdate><recordtype>article</recordtype><recordid>eNo9kF1LwzAUhoMoOKd_QG8KXneefLXJpdRP2NgYEy9DzId0dO1MWsF_b7qJNznvxfOecB6ErjHMMAZ5t1m9rx9mBAjMaHoYgRM0wZKWeYriFE1ACJ4LWZbn6CLGLQAwkDBBq-W-r3e6yaohBNf22dp5l4JxWaUbMzS6r7s2813IFosqZlXXxtq6ULefY_52oXchm9e7uj-Q8RKded1Ed_U3p-jt6XFTveTz5fNrdT_PDaWyz632QnNsaWkIloZ7xoBqKwpsBba-KL0V7ANLYVlhiAQpR4wYXVDJPcd0im6Pe_eh-xpc7NW2G0KbvlSEc14SDrRMFDlSJnQxBufVPqRzw4_CoEZz6mBOjebUn7lUujmWaufcf0FigRkh9BcUL2nr</recordid><startdate>20210801</startdate><enddate>20210801</enddate><creator>Westerman Spier, Daniel</creator><creator>Prieto-Araujo, Eduardo</creator><creator>Lopez-Mestre, Joaquim</creator><creator>Gomis-Bellmunt, Oriol</creator><general>IEEE</general><general>The Institute of Electrical and Electronics Engineers, Inc. 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The optimization problem prioritizes to satisfy the external AC active and reactive current set-points demanded by the grid operator through the corresponding grid code. If the operator demands are fulfilled, it uses the available MMC degrees of freedom to minimize the arm inductance losses. Otherwise, if the operator demanded AC set-points cannot be accomplished, the optimization attempts to minimize the error prioritizing between either AC active or reactive currents. The optimization problem constraints are imposed through a steady-state model considering simultaneously the external and internal AC and DC magnitudes of the converter. The steady-state model also includes the voltage variation in the equivalent arm capacitors (considering the ripple). Then, the imposed limitations are the maximum allowed grid and arm currents, the maximum allowed arm voltages and the sub-module capacitor maximum voltages. 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subjects | Adaptation models Alternating current Analytical models Capacitors Constraint modelling Electric converters Electric potential grid support Inductance Mathematical analysis Mathematical model Metal matrix composites Modular multilevel converter (MMC) Optimization reference optimization Steady state models Steady-state steady-state analysis Voltage |
title | Optimal Current Reference Calculation for MMCs Considering Converter Limitations |
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