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C. B. Vishwakarma
Researcher at Gautam Buddha University
Publications - 19
Citations - 492
C. B. Vishwakarma is an academic researcher from Gautam Buddha University. The author has contributed to research in topics: Cluster analysis & Model order reduction. The author has an hindex of 10, co-authored 19 publications receiving 393 citations. Previous affiliations of C. B. Vishwakarma include Gurukul Kangri Vishwavidyalaya & Indian Institute of Technology Roorkee.
Papers
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Journal ArticleDOI
Clustering Method for Reducing Order of Linear System using Pade Approximation
TL;DR: In this article, a mixed method is proposed for finding stable reduced order models of single-input-single-output large-scale systems using Pade approximation and the clustering technique, which guarantees stability of the reduced order model when the original high order system is stable.
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MIMO system reduction using modified pole clustering and genetic algorithm
TL;DR: A new mixed method for reducing the order of the large-scale linear dynamic multi-input-multi-output (MIMO) systems has been presented and guarantees stability of the reduced model if the original high-order system is stable.
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Two degree of freedom internal model control-PID design for LFC of power systems via logarithmic approximations
TL;DR: The proposed IMC-PID design of reduced order model achieves good dynamic response and robustness against load disturbance with the original high order system.
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Biased reduction method by combining improved modified pole clustering and improved Pade approximations
TL;DR: The proposed mixed method to reduce the order of the linear high order dynamic systems by combining improved modified pole clustering technique and improved Pade approximations is competent in generating ‘k’ number of reduced order models from the original high order system.
Journal Article
Order Reduction using Modified Pole Clustering and Pade Approximations
TL;DR: In this paper, a mixed method for reducing the order of large-scale dynamic systems is presented, where the numerator polynomial of the reduced order model is obtained by using the modified pole clustering technique while the coefficients of numerator are obtained by Pade approximations.