2019 IEEE Russian Workshop on Power Engineering and Automation of Metallurgy Industry: Research &Amp; Practice (PEAMI) 2019
DOI: 10.1109/peami.2019.8915408
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Dynamic Computer Model of Traction Asynchronous Motor

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Cited by 9 publications
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“…Typically, sensitivity analysis serves as an introduction to optimization studies. Its results are used to justify the choice of decision variables (Omelchenko et al, 2019) and to evaluate the quantitative and qualitative influence of parameters on the intended functions that determine dynamic parameters of the systems. The easiest way to find the intended function derivatives is to use the finite difference method (German-Galkin and Kozak, 2018).…”
Section: Introductionmentioning
confidence: 99%
“…Typically, sensitivity analysis serves as an introduction to optimization studies. Its results are used to justify the choice of decision variables (Omelchenko et al, 2019) and to evaluate the quantitative and qualitative influence of parameters on the intended functions that determine dynamic parameters of the systems. The easiest way to find the intended function derivatives is to use the finite difference method (German-Galkin and Kozak, 2018).…”
Section: Introductionmentioning
confidence: 99%
“…Electrical machines (EM) are built from a stator, which is the static part of the EM consisting of phase-shifted coiled poles, and a rotor, which is the rotary part constructed depending on the tasks for which the machine is intended. AMs are most often used as motor-driven machines [3][4][5] in the automotive industry [6,7], construction [8], elevators [9], etc., while SMs are most often used to produce electricity in fossil fuel power plants [10][11][12] or in renewable energy plants, such as hydroelectric power [13,14] and wind power plants [15,16]. For energy to be transmitted from the producer to the final consumer, it must be of an alternating current (AC) [17].…”
Section: Introductionmentioning
confidence: 99%
“…For affine nonlinear systems, such as motors [35][36], the nonlinear systems can be linearized using the method of state variable feedback, which is a nonlinear feedback linearization method based on the theory of differential geometry [37]. Unlike local linear approximations using Taylor series expansions, nonlinear feedback linearization does not ignore any higher-order nonlinear terms in the linearization process, so the linearization is accurate and global.…”
Section: Introductionmentioning
confidence: 99%