In this study, a new form of a quadratic spline is obtained, where the coefficients are determined explicitly by variational methods. Convergence is studied and parity conservation is demonstrated. Finally, the method is applied to solve integral equations.
Ferrari, A., Lara, L., & Marcus, E. (2020). Convergence analysis and parity conservation of a new form of a quadratic explicit spline with applications to integral equations. Journal of the Egyptian Mathematical Society, 28(1), 1-14. doi: 10.1186/s42787-020-00091-7
MLA
Alberto José Ferrari; Luis Pedro Lara; Eduardo Adrian Santillan Marcus. "Convergence analysis and parity conservation of a new form of a quadratic explicit spline with applications to integral equations", Journal of the Egyptian Mathematical Society, 28, 1, 2020, 1-14. doi: 10.1186/s42787-020-00091-7
HARVARD
Ferrari, A., Lara, L., Marcus, E. (2020). 'Convergence analysis and parity conservation of a new form of a quadratic explicit spline with applications to integral equations', Journal of the Egyptian Mathematical Society, 28(1), pp. 1-14. doi: 10.1186/s42787-020-00091-7
VANCOUVER
Ferrari, A., Lara, L., Marcus, E. Convergence analysis and parity conservation of a new form of a quadratic explicit spline with applications to integral equations. Journal of the Egyptian Mathematical Society, 2020; 28(1): 1-14. doi: 10.1186/s42787-020-00091-7
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