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A Small Signal Rotating Frame Model of a Self-synchronizing Single-phase Grid-tied Inverter
A self-synchronizing grid-tied inverter uses the internal dynamic states of the current regulator to estimate the grid voltage for synchronization. The stability analysis of a single-phase grid-tied inverter is complex because of the lack of an orthogonal channel and non-linearities present due to t...
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creator | Agrawal, R. McGrath, B. P. Teixeira, C. A. Wilkinson, R. H. |
description | A self-synchronizing grid-tied inverter uses the internal dynamic states of the current regulator to estimate the grid voltage for synchronization. The stability analysis of a single-phase grid-tied inverter is complex because of the lack of an orthogonal channel and non-linearities present due to the phase-locked loop (PLL). This paper introduces fictitious orthogonal quantities for a single-phase grid-tied inverter, creating a model in the synchronous reference frame. This approach enables Jacobian linearization to develop a small-signal inverter model. The stability analysis of the small-signal model using Floquet theory then allows for stability boundaries to be determined across a wide range of operating conditions. The model has been validated using detailed switched simulations of a single-phase grid-tied inverter with matching experimental results. |
doi_str_mv | 10.23919/ICPE2023-ECCEAsia54778.2023.10213513 |
format | conference_proceeding |
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P. ; Teixeira, C. A. ; Wilkinson, R. H.</creator><creatorcontrib>Agrawal, R. ; McGrath, B. P. ; Teixeira, C. A. ; Wilkinson, R. H.</creatorcontrib><description>A self-synchronizing grid-tied inverter uses the internal dynamic states of the current regulator to estimate the grid voltage for synchronization. The stability analysis of a single-phase grid-tied inverter is complex because of the lack of an orthogonal channel and non-linearities present due to the phase-locked loop (PLL). This paper introduces fictitious orthogonal quantities for a single-phase grid-tied inverter, creating a model in the synchronous reference frame. This approach enables Jacobian linearization to develop a small-signal inverter model. The stability analysis of the small-signal model using Floquet theory then allows for stability boundaries to be determined across a wide range of operating conditions. 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The stability analysis of the small-signal model using Floquet theory then allows for stability boundaries to be determined across a wide range of operating conditions. The model has been validated using detailed switched simulations of a single-phase grid-tied inverter with matching experimental results.</description><subject>Analytical models</subject><subject>Asia</subject><subject>Computational modeling</subject><subject>Floquet theory</subject><subject>Inverters</subject><subject>Jacobian matrices</subject><subject>periodic state space model</subject><subject>Power system stability</subject><subject>Predictive models</subject><subject>self-synchronizing</subject><subject>Single phase inverter</subject><subject>stability analysis</subject><issn>2150-6086</issn><isbn>9788957083505</isbn><isbn>8957083502</isbn><fulltext>true</fulltext><rsrctype>conference_proceeding</rsrctype><creationdate>2023</creationdate><recordtype>conference_proceeding</recordtype><sourceid>6IE</sourceid><recordid>eNo1kMFKw0AURUdBsGj_wMX8wNQ38zLJzLKEtBYqitGVi_JiXtqRaVKSINSvt0Xd3AuHw11cIZSGmUGv_f0qfy4MGFRFnhfzIZBNsszNzmimwWi0Gi_E1GfOeZuBQwv2UkyMtqBScOm1mA7DJwCgAbTGTsT7XJZ7ilGWYdtSlC_dSGNot3LR057lY1dzlF0jSZYcGzUc249d37Xh--yUp4isDjsaWC77UKsxcC1X7Rf3I_e34qqhOPD0r2_E26J4zR_U-mm5yudrFbT2o6orTDJ0DZEjYzJgMFDXrkFMNGEGvkmq1FSeiZKaG6N9oiufWqATTQjxRtz97gZm3hz6sKf-uPn_A38AtdtYDQ</recordid><startdate>20230522</startdate><enddate>20230522</enddate><creator>Agrawal, R.</creator><creator>McGrath, B. 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H.</au><format>book</format><genre>proceeding</genre><ristype>CONF</ristype><atitle>A Small Signal Rotating Frame Model of a Self-synchronizing Single-phase Grid-tied Inverter</atitle><btitle>2023 11th International Conference on Power Electronics and ECCE Asia (ICPE 2023 - ECCE Asia)</btitle><stitle>ICPE 2023 - ECCE Asia</stitle><date>2023-05-22</date><risdate>2023</risdate><spage>778</spage><epage>785</epage><pages>778-785</pages><eissn>2150-6086</eissn><eisbn>9788957083505</eisbn><eisbn>8957083502</eisbn><abstract>A self-synchronizing grid-tied inverter uses the internal dynamic states of the current regulator to estimate the grid voltage for synchronization. The stability analysis of a single-phase grid-tied inverter is complex because of the lack of an orthogonal channel and non-linearities present due to the phase-locked loop (PLL). This paper introduces fictitious orthogonal quantities for a single-phase grid-tied inverter, creating a model in the synchronous reference frame. This approach enables Jacobian linearization to develop a small-signal inverter model. The stability analysis of the small-signal model using Floquet theory then allows for stability boundaries to be determined across a wide range of operating conditions. The model has been validated using detailed switched simulations of a single-phase grid-tied inverter with matching experimental results.</abstract><pub>The Korean Institute of Power Electronics</pub><doi>10.23919/ICPE2023-ECCEAsia54778.2023.10213513</doi><tpages>8</tpages></addata></record> |
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identifier | EISSN: 2150-6086 |
ispartof | 2023 11th International Conference on Power Electronics and ECCE Asia (ICPE 2023 - ECCE Asia), 2023, p.778-785 |
issn | 2150-6086 |
language | eng |
recordid | cdi_ieee_primary_10213513 |
source | IEEE Xplore All Conference Series |
subjects | Analytical models Asia Computational modeling Floquet theory Inverters Jacobian matrices periodic state space model Power system stability Predictive models self-synchronizing Single phase inverter stability analysis |
title | A Small Signal Rotating Frame Model of a Self-synchronizing Single-phase Grid-tied Inverter |
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