Massoud Amini

Prof. Massoud Amini

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Research Focus & Metrics

Academic Career Length

24Years (2003-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 November 2010 in Nonlinear Analysis
Verified
Journal Article
Closed access
BKBijan Ahmadi Kakavandi
Bijan Ahmadi Kakavandi
MAMassoud Amini
Massoud Amini

1 April 2012 in European Journal of Operational Research
Verified
Journal Article
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Gafurjan IbragimovGafurjan Ibragimov
Gafurjan Ibragimov
Mehdi SalimiMehdi Salimi
Mehdi Salimi
MAMassoud Amini
Massoud Amini

7 May 2004 in Semigroup Forum
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Journal Article
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MAMassoud Amini
Massoud Amini

1 November 2013 in IEEE Transactions on Power Electronics
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Journal Article
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Mahdi ShahparastiMahdi Shahparasti
Mahdi Shahparasti
MMMustafa Mohamadian
Mustafa Mohamadian
AYAli Yazdian
Ali Yazdian
AAAhmad Ale Ahmad
Ahmad Ale Ahmad
MAMassoud Amini
Massoud Amini
In this paper, a stationary-frame, single-loop controller for three-phase standalone inverter supplying nonlinear loads has been derived from synchronous reference frame proportional-integral multiloop controller. In this method, load voltage harmonics are eliminated by a single loop and only one control variable. The proposed method has several advantages such as lack of Park transformation and requires tuning only one control parameter. It can also be implemented with less computational burden, less complexity, and easier tuning, compared to conventional proportional-integral multiloop controller. Experimental results with laboratory prototype under linear and nonlinear load conditions validate the proposed method.

12 February 2010 in Semigroup Forum
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Journal Article
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MAMassoud Amini
Massoud Amini
ABAbasalt Bodaghi
Abasalt Bodaghi
DBDavood Ebrahimi Bagha
Davood Ebrahimi Bagha

1 October 2015 in Canadian Journal of Mathematics
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Journal Article
Closed access
MAMassoud Amini
Massoud Amini
GEGeorge A. Elliott
George A. Elliott
NGNasser Golestani
Nasser Golestani
A category structure for Bratteli diagrams is proposed and a functor from the category of AF algebras to the category of Bratteli diagrams is constructed. Since isomorphism of Bratteli diagrams in this category coincides with Bratteli’s notion of equivalence, we obtain in particular a functorial formulation of Bratteli’s classification of AF algebras (and at the same time, of Glimm’s classification of UHF algebras). It is shown that the three approaches to classification of AF algebras, namely, through Bratteli diagrams, K-theory, and a certain natural abstract classifying category, are essentially the same from a categorical point of view.