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Deadline for Submissions: 31 January 2025 |
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Special Issue Editors |
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Guest Editor |
Dr. Hammad Khalil |
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Affiliation |
Department of mathematics, University of Education, Lahore, Pakistan |
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Interests |
Fractional Calculus, Spectral Theory, Special functions, Approximation theory, Existence theory, Chaos Theory, Machine Learning |
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Guest Editor |
Dr. Abuzar Ghaffari |
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Affiliation |
Department of mathematics, University of Education, Lahore, Pakistan |
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Interests |
Partial Differential Equations, Computational Fluid Dynamics, Machine Learning, Optimization |
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Guest Editor |
Dr. Jin Wen |
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Affiliation |
Associate professor, Department of mathematics, Northwest Normal University, Lanzhou, P. R. China |
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Interests |
Inverse problems, Ill-posed problems, Fractional Calculus, Spectral Theory, Special functions, Approximation theory, Partial Differential Equations, Optimization, Machine learning |
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Guest Editor |
Dr. Mishu Gupta |
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Affiliation |
Department of Physics, Khalsa college for women, Civil Lines, Ludhiana Punjab, India |
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Interests |
Discrete, Non linear, Schrödinger equations, partial differential equations, Rogue waves, computational techniques |
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Special Issue Information |
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Most of the natural phenomena are modeled in terms of ordinary or partial differential equations. These equations can be nonlinear or linear. In the last decade it is observed that fractional order equations are often more accurate as compared to the integer order model. The recent advancement in artificial intelligence introduced new way to approximate solution to applied problems. This aim of this issue is to collect articles focused on theoretical development of approximation procedures based on artificial intelligence.
This special issue is intended to present high-quality original research articles as well as review articles, short communication, and letters focused on "Machine learning approaches for numerical solution of generalized partial differential equations".
The scope of this Special Issue includes, but is not limited to: · Developments in spectral method for nonlinear FDES of FPDES
Manuscripts could be submitted via our online system: https://ojs.wiserpub.com/index.php/CM/about/submissions. Please visit the Instructions for Authors page before submitting a manuscript.
For any queries, please feel free to contact the CM Special Issue Coodinator (wayne@wiserpub.com).
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Published Papers |
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This special issue is now open for submission. |
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