Albert Science International Organization

ARTICLE DESCRIPTION: 

ARTICLE TYPE: RESEARCH

Doi No.: 10.2016-56941953

DOI Link :: http://doi-ds.org/doilink/10.2020-66959684/

ABSTRACT:

This paper presents a new approach to demonstrate the use of the convolution in obtaining the response of basic series inverter through the application of the convolution method. The response obtained by solving the governing differential equation by the application of the convolution method will provide an expression for the electric current. The response of a basic series inverter is usually obtained by algebraic and analytic methods. In this paper, the response of a basic series inverter is provided as a demonstration of the application of the convolution method.

Index Terms: Convolution, Basic series inverter, Laplace Transform, Response.

[1] Power electronics by Dr. P.S. Bimbhra. 4^th edition 2006.

[2] Power electronics by M.D. Singh. 2^nd edition.

[3] Power electronics by Dr. B.R. Gupta and V. Singhal. 6^th edition 2015.

[4] Rohit Gupta, Rahul Gupta, Sonica Rajput, Convolution Method for the Complete Response of a Series ?-? Network Connected to an Excitation Source of Sinusoidal Potential, International Journal of Research in Electronics And Computer Engineering, IJRECE Vol. 7, issue 1, January- March 2019, pp. 658-661.

[5] Rohit Gupta, Loveneesh Talwar, Rahul Gupta, Analysis of network circuit with steady voltage source, and with steady current source via convolution method, International Journal Of Scientific & Technology Research, Volume 8, Issue 11, November 2019, pp. 803-807.

[6] Rohit Gupta, Rahul Gupta, Dinesh Verma, Eigen Energy Values and Eigen Functions of a Particle in an Infinite Square Well Potential by Laplace Transforms, International Journal of Innovative Technology and Exploring Engineering, Volume 8 Issue 3, January 2019, pp. 6-9.

[7] Rohit Gupta, Tarun Singhal, Dinesh Verma, Quantum mechanical reflection and transmission coefficients for a particle through a one-dimensional vertical step potential, International Journal of Innovative Technology and Exploring Engineering, Volume-8 Issue-11, September 2019, pp. 2882-2886.

[8] Rahul Gupta, Rohit Gupta, Dinesh Verma, Application of Convolution Method to the Impulsive Response of A Lightly Damped Harmonic Oscillator, International Journal of Scientific Research in Physics and Applied Sciences ,Vol.7, Issue.3, June 2019, pp. 173-175.

[9] Murray R. Spiegel, Theory and Problems of Laplace Transforms, Schaum's outline series, McGraw – Hill.

[10] Power electronics by Muhammad H. Rashid. 3^rd edition.