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Homotopy Analysis Method and Physics-Informed Neural Networks for Solving Volterra Integral Equations with Discontinuous Kernels
by
Miah, Md Asadujjaman
, Micula, Sanda
, Noeiaghdam, Samad
in
Accuracy
/ Approximation
/ Biology
/ Deformation
/ discontinuous kernel
/ homotopy analysis method
/ Homotopy theory
/ Integral equations
/ Inverse problems
/ Kernel functions
/ Load
/ Mathematical research
/ Methods
/ Neural networks
/ Numerical analysis
/ Physics
/ physics-informed neural networks
/ Volterra integral equation
/ Volterra integral equations
2025
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Homotopy Analysis Method and Physics-Informed Neural Networks for Solving Volterra Integral Equations with Discontinuous Kernels
by
Miah, Md Asadujjaman
, Micula, Sanda
, Noeiaghdam, Samad
in
Accuracy
/ Approximation
/ Biology
/ Deformation
/ discontinuous kernel
/ homotopy analysis method
/ Homotopy theory
/ Integral equations
/ Inverse problems
/ Kernel functions
/ Load
/ Mathematical research
/ Methods
/ Neural networks
/ Numerical analysis
/ Physics
/ physics-informed neural networks
/ Volterra integral equation
/ Volterra integral equations
2025
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Do you wish to request the book?
Homotopy Analysis Method and Physics-Informed Neural Networks for Solving Volterra Integral Equations with Discontinuous Kernels
by
Miah, Md Asadujjaman
, Micula, Sanda
, Noeiaghdam, Samad
in
Accuracy
/ Approximation
/ Biology
/ Deformation
/ discontinuous kernel
/ homotopy analysis method
/ Homotopy theory
/ Integral equations
/ Inverse problems
/ Kernel functions
/ Load
/ Mathematical research
/ Methods
/ Neural networks
/ Numerical analysis
/ Physics
/ physics-informed neural networks
/ Volterra integral equation
/ Volterra integral equations
2025
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Homotopy Analysis Method and Physics-Informed Neural Networks for Solving Volterra Integral Equations with Discontinuous Kernels
Journal Article
Homotopy Analysis Method and Physics-Informed Neural Networks for Solving Volterra Integral Equations with Discontinuous Kernels
2025
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Overview
This paper addresses first- and second-kind Volterra integral equations (VIEs) with discontinuous kernels. A hybrid method combining the Homotopy Analysis Method (HAM) and Physics-Informed Neural Networks (PINNs) is developed. The convergence of the HAM is analyzed. Benchmark examples confirm that the proposed HAM-PINNs approach achieves high accuracy and robustness, demonstrating its effectiveness for complex kernel structures.
Publisher
MDPI AG
Subject
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