Applications of Dinesh Verma Transform to Beam Uniformly Loaded, One End Fixed and the Second End Subjected to Tensile Force
 |
International Journal of Recent Engineering Science (IJRES) |  |
| © 2023 by IJRES Journal | ||
| Volume-10 Issue-4 |
||
| Year of Publication : 2023 | ||
| Authors : Dinesh Verma, Rakesh Kumar Verma |
||
| DOI : 10.14445/23497157/IJRES-V10I4P104 |
How to Cite?
Dinesh Verma, Rakesh Kumar Verma, "Applications of Dinesh Verma Transform to Beam Uniformly Loaded, One End Fixed and the Second End Subjected to Tensile Force," International Journal of Recent Engineering Science, vol. 10, no. 4, pp. 19-22, 2023. Crossref, https://doi.org/10.14445/23497157/IJRES-V10I4P104
Abstract
The Laplace transform method is typically used to solve differential equations. The work investigates Dinesh Verma Transform differential equations. Dinesh Verma transformation makes it easier to solve differential problems in engineering applications and makes differential equations simple to solve. The goal of the paper is to demonstrate how Dinesh Verma transformation may be used to analyze differential equations.
Keywords
Dinesh Verma Transform, Differential equations.
Reference
[1] Dinesh Verma, “Putting Forward a Novel Integral Transform: Dinesh Verma Transform (DVT) and its Applications,” International Journal of Scientific Research in Mathematical and Statistical Sciences, vol. 7, no. 2, pp: 139-145, 2020.
[Google Scholar] [Publisher Link]
[2] Govind Raj Naunyal, Updesh Kumar, and Dinesh Verma, “Applications of Dinesh Verma Transform to an Electromagnetic Device,” Iconic Research and Engineering Journals, vol. 5, no. 12, 2022.
[Google Scholar] [Publisher Link]
[3] Charles E. Roberts, Ordinary Differential Equations Applications, Models and Computing, Chapmn and Hall / CRC, 2010.
[Google Scholar] [Publisher Link]
[4] Govind Raj Naunyal, Updesh Kumar, and Dinesh Verma, “An Approach of Electric Circuit Via Dinesh Verma Transform,” Iconic Research and Engineering Journals(IRE Journals), vol. 5, no. 11, pp. 199-202, 2022.
[Google Scholar] [Publisher Link]
[5] Updesh Kumar, and Dinesh Verma, “Research Article: A Note of Appications of Dinesh Verma Transformations,” ASIO Journal of Engineering & Technological Perspective Research (ASIO-JETPR), vol. 6, no. 1, 2022.
[6] Updesh Kumar, and Govind Raj Naunyal, “On Noteworthy Applications of Dinesh Verma Transformation,” New York Science Journal, vol. 15, no. 5, pp. 38-42, 2022.
[CrossRef] [Publisher Link]
[7] Updesh Kumar, and Dinesh Verma, “Analyzation of Physical Sciences Problems,” EPRA International Journal of Multidisciplinary Research, vol. 8, no. 4, pp. 174-178, 2022.
[Google Scholar] [Publisher Link]
[8] Arun Prakash Singh, and Dinesh Verma, “An Approach of Damped Electrical and Mechanical Resonators,” SSRG International Journal of Applied Physics, vol. 9, no. 1, pp. 21-24, 2022.
[CrossRef] [Google Scholar] [Publisher Link]
[9] Dinesh Verma, and Aftab Alam, “Dinesh Verma - Laplace Transform of some Momentous Functions,” Advances and Applications in Mathematical Sciences, vol. 20, no. 7, pp. 1287-1295, 2021.
[Google Scholar] [Publisher Link]
[10] Dinesh Verma, and Amit Pal Singh, “Importance of Power Series by Dinesh Verma Transform (DVT),” ASIO Journal of Engineering & Technological Perspective Research, vol. 5, no. 1, pp. 8-13, 2020.
[Google Scholar]
[11] Dinesh Verma, “Analytical Solution of Differential Equations by Dinesh VermaTranforms (DVT),” ASIO Journal of Chemistry, Physics, Mathematics & Applied Sciences, vol. 4, no. 1, pp. 24-27, 2020.
[Google Scholar] [Publisher Link]
[12] Dinesh Verma, Amit Pal Singh, and Sanjay Kumar Verma, “Scrutinize of Growth and Decay Problems by Dinesh VermaTranform (DVT),” Iconic Research and Engineering Journals, vol. 3, no. 12, pp. 148-153, 2020.
[Google Scholar] [Publisher Link]
[13] Dinesh Verma, and Sanjay Kumar Verma, “Response of Leguerre Polynomial via Dinesh VermaTranform (DVT),” EPRA International Journal of Multidisciplinary Research, vol. 6, no. 6, pp. 154-157, 2020.
[CrossRef] [Google Scholar] [Publisher Link]
[14] H.K. Das, Advanced Engineering Mathematics, S. Chand & Co. Ltd., 2007.
[Google Scholar] [Publisher Link]
[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, vol. 5, no. 1, pp. 4-7, 2020.
[Google Scholar] [Publisher Link]