C. Vishwakarma

发表

Order Reduction using Modified Pole Clustering and Pade Approximations

C. Vishwakarma, 2011 .

Clustering Method for Reducing Order of Linear System using Pade Approximation

C. Vishwakarma, R. Prasad, R. Prasad, 2008 .

Modified Hankel Matrix Approach for Model Order Reduction in Time Domain

C. Vishwakarma, 2014 .

Biased reduction method by combining improved modified pole clustering and improved Pade approximations

C. Vishwakarma, Jay Singh, Kalyan Chattterjee, 2016 .

Order reduction using the advantages of differentiation method and factor division algorithm

R. Prasad, C. B. Vishwakarma, C. Vishwakarma, 2008 .

MIMO system reduction using modified pole clustering and genetic algorithm

R. Prasad, C. B. Vishwakarma, C. Vishwakarma, 2009 .

A Renovated Pole Clustering Technique for Model Order Reduction

C. Vishwakarma, Abha Kumari, 2019, 2019 International Conference on Power Electronics, Control and Automation (ICPECA).

SISO Method Using Modified Pole Clustering and Simulated Annealing Algorithm

C. Vishwakarma, K. Chatterjee, Jay Singh, 2018, Lecture Notes in Electrical Engineering.

MIMO System Using Eigen Algorithm and Improved Pade Approximations

C. B. Vishwakarma, Kalyan Chattterjee, C. Vishwakarma, 2014 .

System Reduction by Eigen Permutation Algorithm and Improved Pade Approximations

Kalyan Chatterjee, C. B. Vishwakarma, C. Vishwakarma, 2014 .

Dynamic System Simplification using Rectified Logarithmic Pole Clustering Technique

C. Vishwakarma, 2018, International Journal of Information Science and Computing.

Studies on phase morphology and thermo-physical properties of nitrile rubber blends

C. Vishwakarma, A. Chakraborty, R. Sharma, 2011 .

Two degree of freedom internal model control-PID design for LFC of power systems via logarithmic approximations.

Jay Singh, Kalyan Chattterjee, C B Vishwakarma, 2017, ISA transactions.

Time domain model order reduction using Hankel matrix approach

R. Prasad, C. B. Vishwakarma, C. Vishwakarma, 2014, Journal of the Franklin Institute.

Order Abatement of Linear Dynamic Systems Using Renovated Pole Clustering and Cauer Second Form Techniques

Abha Kumari, C. B. Vishwakarma, C. Vishwakarma, 2021, Circuits, Systems, and Signal Processing.

Order Reduction of Dynamic Systems by Using Renovated Pole Clustering Technique

Abha Kumari, C. B. Vishwakarma, C. Vishwakarma, 2019, 2019 2nd International Conference on Power Energy, Environment and Intelligent Control (PEEIC).

Renovation in the Modified Pole Clustering Technique for the Linear Dynamic Systems

Abha Kumari, C. B. Vishwakarma, C. Vishwakarma, 2021 .

A SIMPLEPOLE CLUSTERING TECHNIQUE FOR DYNAMIC SYSTEMS SIMPLIFICATION

C. Vishwakarma, Namrta Sharma, 2017 .

System Reduction Using Modified Pole Clustering and Modified Cauer Continued Fraction

C. Vishwakarma, K. Chatterjee, J. Singh, 2015 .

Dynamic system simplification using pole clustering and continued fraction expansion

Namrta Sharma, C. B. Vishwakarma, C. Vishwakarma, 2017, 2017 International Conference on Multimedia, Signal Processing and Communication Technologies (IMPACT).

Model order reduction using eigen algorithm

C. Vishwakarma, K. Chatterjee, J. Singh, 2016 .

Dynamic System Simplification using Differentiation and Cauer Second Form

C. Vishwakarma, ShikhaTyagi, 2017 .

SISO method using improved modified pole clustering and genetic algorithm

C. Vishwakarma, K. Chatterjee, J. Singh, 2015, 2015 International Conference on Energy Economics and Environment (ICEEE).