Utilizing septic B-splines for inverse recovery in sixth-order boussinesq-love equations

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The application of septic B-splines improves inverse recovery in Boussinesq-Love equations, enhancing accuracy.
Results indicate a significant reduction in error rates, particularly for complex differential equations in numerical analysis.
This analysis employs a numerical approach based on septic B-splines to solve sixth-order Boussinesq-Love equations.
These findings suggest potential advancements in computational methods for solving partial differential equations.

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Observational analysis demonstrates improved accuracy with septic B-splines in Boussinesq-Love equations, indicating enhanced computational methods.

Huntul et al. (2026) studied this question.

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Observational analysis demonstrates improved accuracy with septic B-splines in Boussinesq-Love equations, indicating enhanced computational methods.