Numerical Solutions for Volterra-Fredholm Fractional Equations

Numerical results compare exact and approximate solutions for Volterra-Fredholm fractional integro-differential equations. Maha M. Hamood created this small 5.5 KB dataset, which was last updated in April 2026. It contains tabulated outcomes from a Hermite polynomial-based least-squares method.

Use Cases

• Benchmark the accuracy of a Hermite polynomial approximation method against exact solutions for specific V-FFIDE examples.
• Analyze the convergence behavior of the numerical method using the provided error metrics or solution values.
• Compare computational efficiency by examining the tabulated results across different problem parameters or polynomial degrees.
• Validate new solvers by replicating the numerical experiments documented in the associated paper's tables.

Strengths

• Results are directly tied to a published numerical study validating a specific Hermite polynomial method.
• Data is openly shared under a CC-BY-4.0 license for reuse and verification.

Limitations

• The dataset is extremely small at 5.5 KB, indicating limited scope with likely only a few key result tables.
• Specific row counts, column names, and the full set of input parameters are unknown from the description.

Provenance

Source

Maha M. Hamood, associated with a research paper on numerical methods for V-FFIDEs.

Collection Method

Generated from numerical experiments applying a Hermite polynomial-based least-squares method to example equations.

Freshness

Last updated in April 2026.