2016
DOI: 10.1007/s40313-016-0284-9
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A Novel Model Order Reduction Technique for Linear Continuous-Time Systems Using PSO-DV Algorithm

Abstract: In this paper, the authors presented a new algorithm for the reduction of high order linear time interval systems. In the proposed method, the Reduced Order Interval Model (ROIM) denominator and numerator polynomials are determined based on minimization of objective function comprising of Integral Squared Error r using Social Group Optimization (SGO). The SGO technique is found to be simple, easy in implementation and provides the optimal solution. Applicability and effectiveness of the proposed method are ill… Show more

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Cited by 28 publications
(3 citation statements)
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“…Uncovered shortcomings have consequentially driven scholastic examinations of better optimization alternatives through attempts of meta-heuristics hybridization, enclosing integrated algorithmic approaches, such as Particle Swarm Optimization-Differential Evolution Algorithm (PSO-DV) [16], Grey Wolf Optimizer-Chaotic Firefly Algorithm (GWO-CFA) [17], Particle Swarm Optimization-Bacterial Foraging (PSO-BF) [18], Bacterial Foraging-Modified Particle Swarm Optimization (BF-MPSO) [19], Particle Swarm Optimization-Gravitational Search Algorithm (PSO-GSA) [20], and Average Multi-Verse Optimizer and Sine Cosine Algorithm (AMVO-SCA) [21]. While such methods exploit the aggregated competencies of diverse optimization algorithms in resolving issues concerning model order reduction, their efficacious performances in the fabrication of lower-order systems are, nonetheless, offset by elevated complicatedness from existing coefficients that demand increased computational efforts and temporal investments.…”
Section: Introductionmentioning
confidence: 99%
“…Uncovered shortcomings have consequentially driven scholastic examinations of better optimization alternatives through attempts of meta-heuristics hybridization, enclosing integrated algorithmic approaches, such as Particle Swarm Optimization-Differential Evolution Algorithm (PSO-DV) [16], Grey Wolf Optimizer-Chaotic Firefly Algorithm (GWO-CFA) [17], Particle Swarm Optimization-Bacterial Foraging (PSO-BF) [18], Bacterial Foraging-Modified Particle Swarm Optimization (BF-MPSO) [19], Particle Swarm Optimization-Gravitational Search Algorithm (PSO-GSA) [20], and Average Multi-Verse Optimizer and Sine Cosine Algorithm (AMVO-SCA) [21]. While such methods exploit the aggregated competencies of diverse optimization algorithms in resolving issues concerning model order reduction, their efficacious performances in the fabrication of lower-order systems are, nonetheless, offset by elevated complicatedness from existing coefficients that demand increased computational efforts and temporal investments.…”
Section: Introductionmentioning
confidence: 99%
“…The mathematical modelling of such a complicated power system leads to large-scale models, which are formidable in carrying out dynamic simulation, stability analysis, trajectory sensitivity analysis, design of the controller, etc., for sensible economic and computation burdens. In such cases model approximation methods (Shivanagouda et al, 2016;Sikander and Prasad, 2015;Vasu et al 2017Vasu et al , 2019aVasu et al , 2019b play an important role in determining a ROM, which preserves the accuracy and dominant properties of the large-scale power system. The use of ROM instead of the large-scale original system for controller design helps in: (a) reducing the order and cost of the robust controller; (b) reducing the computational complexities; (c) reducing the memory requirements and making the simulation faster.…”
Section: Introductionmentioning
confidence: 99%
“…Model reduction offers advantages like, simpler understanding of the system, simpler controller design and lesser simulation time (Fortuna et al, 2012;Quarteroni and Rozza, 2014;Schilders et al, 2008). Several methods have been reported in the literature for model reduction of higher order continuous and discrete systems (Fortuna et al, 2012;Schilders et al, 2008;Singh et al, 2016;Beattie et al, 2017;Ganji et al, 2017). Some methods have also been reported for reduction of interval systems (Bandyopadhyay et al, 1994;Singh andChandra, 2012a, 2011;Singh et al, 2017b;Singh and Chandra, 2011).…”
Section: Introductionmentioning
confidence: 99%