A Haar wavelets based approximation for nonlinear inverse problems influenced by unknown heat source-Reference-Cited by-同舟云学术

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A Haar wavelets based approximation for nonlinear inverse problems influenced by unknown heat source

Published:2022-09-20 Issue:2 Volume:46 Page:2475-2487
ISSN:0170-4214
Container-title:Mathematical Methods in the Applied Sciences
language:en
Short-container-title:Math Methods in App Sciences

Author:

Ahsan Muhammad¹^ORCID,Shams‐ul Haq Khawaja²,Liu Xuan³,Ahmad Lone Showkat⁴,Nisar Muhammad⁵⁶

Affiliation:

1. Department of Mathematics University of Swabi Swabi Pakistan

2. Department of Basic Sciences University of Engineering and Technology Peshawar Peshawar Pakistan

3. Department of Mathematics Hanshan Normal University Chaozhou China

4. Department of Basic Sciences, College of Science and Theoretical Studies Saudi Electronic University Riyadh KSA

5. Department of Mathematics and Statistics Macquarie University Sydney New South Wales Australia

6. Department of Mathematics FATA University Darra Adam Khel Pakistan

Publisher

Wiley

Subject

General Engineering,General Mathematics

Link

https://onlinelibrary.wiley.com/doi/pdf/10.1002/mma.8655

Reference62 articles.

1. A Numerical Algorithm Based on RBFs for Solving an Inverse Source Problem

2. A meshless method for solving an inverse spacewise-dependent heat source problem

3. The boundary-element method for the determination of a heat source dependent on one variable

4. Determination of a spacewise dependent heat source

5. Fourier regularization for a backward heat equation

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1. A numerical solver based on Haar wavelet to find the solution of fifth-order differential equations having simple, two-point and two-point integral conditions;Journal of Applied Mathematics and Computing;2024-07-23

2. A comprehensive study of subdivision collocation method for Burgers’ equation;Numerical Heat Transfer, Part B: Fundamentals;2024-04-11

3. A higher-order collocation technique based on Haar wavelets for fourth-order nonlinear differential equations having nonlocal integral boundary conditions;Alexandria Engineering Journal;2024-01

4. A high-order multi-resolution wavelet method for nonlinear systems of differential equations;Mathematics and Computers in Simulation;2024-01

5. A higher-order collocation method based on Haar wavelets for integro-differential equations with two-point integral condition;Physica Scripta;2023-12-08

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