2009
DOI: 10.1109/tie.2009.2015361
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Multimachine Power-System Control: Integral-SM Approach

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Cited by 36 publications
(20 citation statements)
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“…Theorem 2 ( [40,41]) Let x D 0 be an equilibrium point for the non-autonomous fractional-order system (10). Assume that there exists a Lyapunov function V .t; x.t// and class-K functions˛i .i D 1; 2; 3/ satisfying…”
Section: Remarkmentioning
confidence: 99%
See 1 more Smart Citation
“…Theorem 2 ( [40,41]) Let x D 0 be an equilibrium point for the non-autonomous fractional-order system (10). Assume that there exists a Lyapunov function V .t; x.t// and class-K functions˛i .i D 1; 2; 3/ satisfying…”
Section: Remarkmentioning
confidence: 99%
“…Finally, the suggested controller is combined with a simple voltage regulator in order to keep the system synchronism and restrain the terminal voltage variations at the same time.NONLINEAR FRACTIONAL-ORDER POWER SYSTEM STABILIZER 1549 robustness against model uncertainties and perturbations [7]. The SMC with nonlinear block control (NBC) technique is implemented to control a single-machine connected to an infinite bus in [8,9], and a multi-machine power system [10,11]. This method also is designed based on output information [12], and in the higher-order form [13,14].…”
mentioning
confidence: 99%
“…Equations and , respectively express the classical third‐order generator model and the electrical equations. Note that, in Equation , the expressions for I di and I qi represent the electrical network model given by the nodal method : {centerId=YdEqcenterIq=YqEqwhere I d = [ I d 1 , I d 2 , ⋯, I dn ] T , I q = [ I q 1 , I q 2 , ⋯, I qn ] T and boldEboldq=[],,,Eq1Eq2EitalicqnT. The reduced‐admittance matrixes are boldYboldd=[]Yitalicijdn×n, Yitalicijd=GitalicijsinδitalicijBitalicijcosδitalicij, boldYboldq=[]Yitalicijqn×n, Yitalicijq=Gitalicijcosδitalicij+Bitalicijsinδitalicij.…”
Section: System Dynamic Model and Problem Statementmentioning
confidence: 99%
“…Equations (1) and (2), respectively express the classical third-order generator model and the electrical equations. Note that, in Equation (2), the expressions for I di and I qi represent the electrical network model given by the nodal method [2]: where…”
Section: Generator Modelmentioning
confidence: 99%
“…Other examples of sliding techniques can be found in multimachine systems [32] and in motor applications as well [59] [43].…”
Section: Motivation and Antecedentsmentioning
confidence: 99%