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Slime Mould Optimization-Based Approximants of Large-Scale Linear-Time-Invariant Continuous-Time Systems with Assured Stability
by
Kumar, Deepak
, Samuel, Paulson
, Gupta, Akhilesh Kumar
, Singh, Chhabindra Nath
in
Algorithms
/ Approximation
/ Case studies
/ Comparative analysis
/ Computer engineering
/ Continuous time systems
/ Electrical engineering
/ Methods
/ Model reduction
/ Optimization
/ Optimization algorithms
/ Optimization techniques
/ Performance indices
/ Signal processing
/ Slime
/ Stability
2023
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Slime Mould Optimization-Based Approximants of Large-Scale Linear-Time-Invariant Continuous-Time Systems with Assured Stability
by
Kumar, Deepak
, Samuel, Paulson
, Gupta, Akhilesh Kumar
, Singh, Chhabindra Nath
in
Algorithms
/ Approximation
/ Case studies
/ Comparative analysis
/ Computer engineering
/ Continuous time systems
/ Electrical engineering
/ Methods
/ Model reduction
/ Optimization
/ Optimization algorithms
/ Optimization techniques
/ Performance indices
/ Signal processing
/ Slime
/ Stability
2023
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Do you wish to request the book?
Slime Mould Optimization-Based Approximants of Large-Scale Linear-Time-Invariant Continuous-Time Systems with Assured Stability
by
Kumar, Deepak
, Samuel, Paulson
, Gupta, Akhilesh Kumar
, Singh, Chhabindra Nath
in
Algorithms
/ Approximation
/ Case studies
/ Comparative analysis
/ Computer engineering
/ Continuous time systems
/ Electrical engineering
/ Methods
/ Model reduction
/ Optimization
/ Optimization algorithms
/ Optimization techniques
/ Performance indices
/ Signal processing
/ Slime
/ Stability
2023
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Slime Mould Optimization-Based Approximants of Large-Scale Linear-Time-Invariant Continuous-Time Systems with Assured Stability
Journal Article
Slime Mould Optimization-Based Approximants of Large-Scale Linear-Time-Invariant Continuous-Time Systems with Assured Stability
2023
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Overview
In this paper, a novel hybrid model reduction method is presented to simplify a complex, large-scale continuous-time system using the slime mould optimization algorithm (SMOA). The proposed method ensures the stability of reduced-order approximants as stability equations are incorporated along with the SMOA. It is also demonstrated that the stability claim of some of the existing model reduction methods is incorrect. An extensive comparative analysis of the dynamic responses and performance indices is also shown by using two case studies, confirming the supremacy of the presented method over the existing methods.
Publisher
Springer Nature B.V
Subject
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