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Applications of Dinesh Verma Transformation to An Electromagnetic Device
Subject area: Science,Engineering and Technology · Area of research: Mathematics
Abstract
This paper, integral transform is known as Dinesh Verma transform is produced to the study of a moving-coil galvanometer. A moving-coil galvanometer is an electromagnetic device it means that it is utilization to calculate little values of electric currents. When a quantity of current is passed at some stage in the moving-coil galvanometer, its coil may suffer a few back and forth oscillations about its final mean position before coming to rest. The moving-coil galvanometer and its mathematical study is ordinarily done by an ordinary calculus approach. This paper extents the useful of Dinesh Verma transform for study of a moving-coil galvanometer and hence, for getting its response. The response get gives the deflection of the coil of the moving-coil galvanometer from its mean situation. In this paper, the response of a moving-coil galvanometer is get as a demonstration of the application of the new integral transform called Dinesh Verma transform.
Keywords
Dinesh Verma Transform; Response; moving-coil galvanometer.
References
[1] Basic Electrical Engineering, C. L. Wadhwa. Publisher: New Age International Pvt. Ltd. 2nd edition, 2011.
[2] Electrical Measurements and Measuring Device by U. A. Bakshi and A.V. Bakshi. Publisher: Technical Publications, 2008.
[3] A Text Book of Engineering Physics by M.N. Avadhanulu and P.G. Kshirsagar.Publisher: S. Chand Publishing, 11th edition, 2018.
[4] The Physics of Wave and Oscillations by N.K. Bajaj. Publisher: Tata Mc-Graw Hill Publishing Co. Ltd., 1988.
[5] Gupta Rohit , Gupta Rahul, Residue approach to mathematical analysis of the moving coil galvanometer, International Journal of Advanced Trends in Engineering and Technology, 4(1), 2019, pp. 06-10.
[6] Gupta Rohit, On Novel Integral Transform: Rohit Transform and Its Application to Boundary Value Problems, “ASIO Journal of Chemistry, Physics, Mathematics and Applied Sciences”, 4(1), 2020: 08-13.
[7] Gupta Rohit, Gupta Rahul, Verma Dinesh, Solving Schrodinger equation for a quantum mechanical particle by a new integral transform: Rohit Transform, “ASIO Journal of Chemistry, Physics, Mathematics and Applied Sciences”, 4(1), 2020: 32-36.
[8] Gupta Rohit, Gupta Rahul, Analysis of RLC circuits with exponential excitation sources by a new integral transform: Rohit Transform, “ASIO Journal of Engineering and Technological Perspective Research”, 5(1), 2020, pp.22-24.
[9] Gupta Rohit, Singh Yuvraj, Verma Dinesh, Response of a basic series inverter by the application of convolution theorem, “ASIO Journal of Engineering and Technological Perspective Research”, 5(1), 2020, pp. 14-17.
[10] Gupta Rohit, Anamika, Analysis Of Basic Series Inverter Via The Application Of Rohit Transform, “International Journal of Advance Research and Innovative Ideas in Education”,6(6), 2020, pp. 868-873.
[11] Dinesh Verma , Elzaki –Laplace Transform of some significant Functions, Academia Arena, Volume-12, Issue-4, April 2020..
[12] Dinesh Verma, Aftab Alam, Analysis of Simultaneous Differential Equations By Elzaki Transform Approach, Science, Technology And Development Volume Ix Issue I January 2020.
[13] Dinesh Verma Analytical Solutuion of Differential Equations by Dinesh Verma Tranforms (DVT), ASIO Journal of Chemistry, Physics, Mathematics & Applied Sciences (ASIO-JCPMAS), Volume -4, Issue-1, 2020, PP:24-27.
[14] A Study of Electromagnet Moving Coil Galvanometers for Use in Alternating-current Measurements by Ernest Edward Weibel. Publisher: U.S. Government Printing Office, 1918.
[15] Dinesh Verma, Empirical Study of Higher Order Diffeential Equations with Variable Coefficient by Dinesh Verma Transformation (DVT ), ASIO Journal of Engineering & Technological Perspective Research (ASIO-JETPR), Volume -5, Issue-1, 2020, pp:04-07.
[16] Gupta Rahul, Gupta Rohit, Verma Dinesh, 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, pp.173-175, June (2019).
[17] Rohit Gupta, Rahul Gupta, Sonica Rajput, Analysis of Damped Harmonic Oscillator by Matrix Method, International Journal of Research and Analytical Reviews (IJRAR), Volume 5, Issue 4, October 2018, pp. 479-484.
[18] Gupta Rahul, Gupta Rohit, Verma Dinesh, Application of Novel Integral Transform: Gupta Transform to Mechanical and Electrical Oscillators, “ASIO Journal of Chemistry, Physics, Mathematics and Applied Sciences”, 4(1), 2020: 04-07.
[19] Engineering Physics by R.K. Gaur and S.L. Gupta. Publisher: Dhanpat Rai publications, 8th edition, 2008.
[20] Arun Prakash Singh, and Dinesh Verma , An Empirical analysis of a particle in an infinite square well potential by elzaki transform with eigen energy valus and eigen function, IOSR Journal of applied physics (IOSR-JAP)” Volume-14, Issue-2, SERIAL –II, March- April- 2022, eISSN 2478-4861; PP: 18-22.
[21] Updesh Kumar and Dinesh Verma, Anayzation of physical sciences problems, EPRA International Journal of Multidisciplinary Research (IJMR), Volume-8, Issue-4, April- 2022, eISSN 2455-3662; PP: 174-178.
[22] Updesh Kumar, Govinfd Raj Naunyal, and Dinesh Verma , A Study of the Beam Fixed at Ends Loaded in the Middle and Cantilever,IOSR Journal of Mathematics, Volume-18, Issue-2, Series -3, March-April- 2022, eISSN 2278-5728; PP: 01-04.
[23] Govinfd Raj Naunyal, Updesh Kumar and Dinesh Verma, Mathematical analysis of infinite power series, International Journal of Mathematics Trends and Technology, Volume-68, Issue-3, March 2022, ISSN 2231-5373; PP: 01-10.
[24] Govinfd Raj Naunyal, Updesh Kumar and Dinesh Verma, Analysis of uniform infinite fin by Elzaki Transform,Compliance Engineering Journal, Volume-13, Issue-3, February 2022, ISSN 0898-3577; PP: 119-121.
[25] Updesh Kumar, Govind Raj Naunyal and Dinesh Verma,Elzaki Transform to Differential Equations with Delta Function, New York Science Journal, Volume-15, Issue-2, February 2022, ISSN 1554-0200 (print); ISSN 2375-723X (online).PP: 45-48.
[26] Arun Prakash Singh and Dinesh Verma, An approach of damped electrica land mechanical resonators, SSRG International Journal of Applied Physics), Volume 9, Issue-1, January- April-2022, ISSN 2350-o301; PP: 21-24.
How to cite this paper
@article{1703481,
author = {Dinesh Verma, Govind Raj Naunyal, Updesh Kumar},
title = {Applications of Dinesh Verma Transformation to An Electromagnetic Device},
journal = {Iconic Research And Engineering Journals},
year = {2022},
volume = {5},
number = {12},
pages = {5-10},
issn = {2456-8880},
url = {https://www.irejournals.com/formatedpaper/17034811.pdf},
abstract = {This paper, integral transform is known as Dinesh Verma transform is produced to the study of a moving-coil galvanometer. A moving-coil galvanometer is an electromagnetic device it means that it is utilization to calculate little values of electric currents. When a quantity of current is passed at some stage in the moving-coil galvanometer, its coil may suffer a few back and forth oscillations about its final mean position before coming to rest. The moving-coil galvanometer and its mathematical study is ordinarily done by an ordinary calculus approach. This paper extents the useful of Dinesh Verma transform for study of a moving-coil galvanometer and hence, for getting its response. The response get gives the deflection of the coil of the moving-coil galvanometer from its mean situation. In this paper, the response of a moving-coil galvanometer is get as a demonstration of the application of the new integral transform called Dinesh Verma transform.},
keywords = {Dinesh Verma Transform; Response; moving-coil galvanometer.},
month = {June},
}