Numerical Solutions for Volterra-Fredholm Fractional Integro-Differential Equations

Maha M. Hamood's 2026 study provides a numerical comparison of exact and approximate solutions for Volterra-Fredholm fractional integro-differential equations. The 5.5 KB dataset contains results from experiments validating a Hermite polynomial-based least-squares method. It includes tables of numerical outcomes and graphical illustrations.

Use Cases

• Compare exact and approximate solution values for specific test problems using the provided numerical outcome tables.
• Analyze the convergence behavior of the Hermite polynomial method from the comparative graphical illustrations.
• Benchmark computational efficiency of the proposed technique against other methods using the experiment results.
• Validate the accuracy of the least-squares approach by examining error metrics likely present in the tabulated data.

Strengths

• Results are published and peer-reviewed as part of a formal research paper.
• Data is openly licensed under CC-BY-4.0 for reuse.

Limitations

• The dataset is very small at 5.5 KB, indicating limited scope and few example problems.
• Specific row counts, column names, and underlying raw data are not provided, only summarized results.

Provenance

Source

figshare, authored by Maha M. Hamood.

Collection Method

Numerical experiments conducted on a collection of representative mathematical examples.

Time Range

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Freshness

Last updated in April 2026.

Geography

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