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Journal of Electromagnetic Waves and Applications Volume 34, 2020 - Issue 3
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Articles

Haar wavelet based algorithm for solution of second order electromagnetic problems in time and space domains

Arun Kumara Department of Electrical Engineering, JMI University, New Delhi, IndiaCorrespondence[email protected]
ORCID Iconhttps://orcid.org/0000-0002-9085-2682View further author information
ORCID Icon,
Mohammad S. Hashmib School of Engineering and Digital Sciences, Nazarbayev University, Astana, Kazakhstan
,
Abdul Q. Ansaria Department of Electrical Engineering, JMI University, New Delhi, India
&
Sultangali Arzykulovb School of Engineering and Digital Sciences, Nazarbayev University, Astana, Kazakhstan
Pages 362-374 | Received 22 Oct 2019, Accepted 31 Dec 2019, Published online: 17 Jan 2020

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Arun Kumar, Mohammad Shabi Hashmi, Abdul Quaiyum Ansari & Sultangali Arzykulov. (2023) Haar Wavelet Solution Analysis of Compound Pendulum-based Computational Electromagnetic Damping Oscillation Problem. IETE Journal of Research 69:7, pages 4130-4138.
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Igor Kudinov, Vasiliy Kudinov, Anton Eremin & Konstantin Trubitsyn. (2021) A mathematical model for electromagnetic oscillation propagation that accounts for single and dual-phase lag. Journal of Electromagnetic Waves and Applications 35:17, pages 2304-2322.
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Articles from other publishers (3)

Narendra Kumar, Diksha Tiwari, Amit K. Verma & Carlo Cattani. (2023) Hybrid model for the optimal numerical solution of nonlinear ordinary differential systems. Computational and Applied Mathematics 42:8.
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Amir Iqbal, Abdul Quaiyum Ansari & Arun Kumar. (2023) Solution of the Integro-Differential Equations related to Computational electromagnetics using Haar Wavelets. Solution of the Integro-Differential Equations related to Computational electromagnetics using Haar Wavelets.
Arun Kumar, Abdul Q. Ansari & Mohammad S. Hashmi. (2021) Identifying the right Wavelet and Solving the Computational Problems Based on Electromagnetic Wave Equations. Identifying the right Wavelet and Solving the Computational Problems Based on Electromagnetic Wave Equations.

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