H. Sarbazi-Azad, M. Ould-Khaoua, M. Mackenzie, "A Parallel algorithm for Lagrange Interpolation on the cube- connected cycles," Microprocessors and Microsystems, vol. 24, pp. 135-140, 2000.H. Sarbazi Azad, M. Ould-Khaoua, L.M. Mackenzie (2000) A parallel algorithm for Lagrange ...
2022b), utilizing Lagrange interpolation formula and embedding Levy flight search strategy; Sharma proposed an improved Lagrange interpolation method for global optimization of butterfly optimization algorithm (Sharma et al. 2022); Hoda Zamani proposes a conscious crow search algorithm (CCSA) (Zamani et...
Just as Neville's algorithm for tensor product Lagrange interpolation does not extend to triangular Lagrange interpolation, the de Boor algorithm does not extend to triangular B-spline patches. But now that we have a pyramid algorithm for tensor product B-spline surfaces, perhaps, just like in ...
Sharma, S., Chakraborty, S., Saha, A. K., Nama, S., & Sahoo, S. K. (2022). mLBOA: a modified butterfly optimization algorithm with lagrange interpolation for global optimization.Journal of Bionic Engineering,19, 1161–1176. Google Scholar Chakraborty, S., Saha, A. K., Sharma, S....
iterative method (redirected fromIterative algorithm) iterative method [′īd·ə‚rād·iv ′meth·əd] (mathematics) Any process of successive approximation used in such problems as numerical solution of algebraic equations, differential equations, or the interpolation of the values of a function...
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The interface for interpolation algorithms. See: LagrangePolynomialApproximation LinearApproximation HermitePolynomialApproximation Members
Then, a data acquisition algorithm based on numerical analysis and Lagrange interpolation is proposed to acquire the critical points. The extensive theoretical analysis and simulation results are provided, which show that the proposed algorithm can achieve high accuracy for retrieving the \(\delta \) ...
Lagrange Interpolation and Neville's AlgorithmAuthor links open overlay panelRon GoldmanShow more Add to Mendeley Share Cite https://doi.org/10.1016/B978-155860354-7/50003-9Get rights and contentAccess through your organization Check access to the full text by signing in through your organization....
Introduce Lagrange multipliers θ∈R and η∈R for the equality constraints Eqs. (18) and (19). From the Lagrange function and the first-order conditions, we obtain a linear equation system. The linear equation system to solve for the optimization problem is given by Mx→=b→, where M∈...