2002
DOI: 10.1109/mia.2002.999605
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Charles LeGeyt Fortescue and the method of symmetrical components

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Cited by 17 publications
(7 citation statements)
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“…where y 0 [n], y 1 [n] and y 2 [n] are called the zero, positive and negative sequence components, respectively. This transform has been introduced by Fortescue in 1918 to simplify the analysis of unbalanced polyphase systems [27], [28]. Using (14) in (13), we obtain the following theorem.…”
Section: B Estimation For Nmentioning
confidence: 99%
“…where y 0 [n], y 1 [n] and y 2 [n] are called the zero, positive and negative sequence components, respectively. This transform has been introduced by Fortescue in 1918 to simplify the analysis of unbalanced polyphase systems [27], [28]. Using (14) in (13), we obtain the following theorem.…”
Section: B Estimation For Nmentioning
confidence: 99%
“…As this is a University of Manitoba work, it is keen to note that Fortescue was a Manitoban whose father was a fur trading factor for the Hudson Bay Company in York Factory, Manitoba. Unfortunately, he did not graduate from the University of Manitoba, as there was no Electrical Engineering Department during his graduating time [36].…”
Section: -The Symmetrical Components In the Frequency Domainmentioning
confidence: 99%
“…The dq0 transformation was introduced earlier than the αβ0 transformation by Park in his influential paper on synchronous machine published in 1929 [49], which ranked second at the evaluation of the high impact papers in power engineering of the twentieth century [36]. It establishes the relation between the stationary abc coordinate system and the rotating dq0 coordinate system.…”
Section: -The Dq0 Transformationmentioning
confidence: 99%
“…Where K is the transformation matrix for symmetrical components (positive, negative and zero) [4], [5].…”
Section: Theoretical Approachmentioning
confidence: 99%
“…3 s h (4) Where h| 3 (h -Module 3) is the remaining portion of dividing h by 3. Thus, the 5 th harmonic will have sequence 5| 3 =2, that is, negative one.…”
Section: Symmetrymentioning
confidence: 99%