IET Renewable Power Generation, ( ISI ), Volume (11), No (5), Year (2017-1) , Pages (633-641)

Title : ( Very high gain three-phase indirect matrix converter with two Z-source networks in its structure )

Authors: amir hakemi , Mohammad Monfared ,

Citation: BibTeX | EndNote

Nowadays, expansion of new energy sources and the necessity of integrating them with the utility grid require more advanced power electronic converters. Matrix converters (MCs) and indirect matrix converters (IMCs) are recent solutions, which offer direct AC-to-AC conversion without the need for bulky capacitors. The main drawback associated to these converters is the limited voltage conversion ratio to 86.6%. Recently, many researchers focused on combination of the conventional IMCs and recently proposed Z-source (ZS) converters to attain higher voltage conversion ratios. The unique feature of the ZS converter is its ability to change the output voltage amplitude from zero to infinite, theoretically. Based on the previously proposed successful ZS converters, this study proposes a novel combination of two ZS networks with an IMC to achieve a very high voltage gain for practical application of integrating the renewable energy sources to the grid. Simulation results confirm the proper operation of the proposed combined converter topology.

Keywords

, Matrix converter (MC), indirect matrix converter (IMC), Z-source (ZS)
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@article{paperid:1060003,
author = {Hakemi, Amir and Monfared, Mohammad},
title = {Very high gain three-phase indirect matrix converter with two Z-source networks in its structure},
journal = {IET Renewable Power Generation},
year = {2017},
volume = {11},
number = {5},
month = {January},
issn = {1752-1416},
pages = {633--641},
numpages = {8},
keywords = {Matrix converter (MC); indirect matrix converter (IMC); Z-source (ZS) converter},
}

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%0 Journal Article
%T Very high gain three-phase indirect matrix converter with two Z-source networks in its structure
%A Hakemi, Amir
%A Monfared, Mohammad
%J IET Renewable Power Generation
%@ 1752-1416
%D 2017

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