Search Results - Lagrange’s interpolating polynomial algorithm

RMVPIA: a new algorithm for computing the Lagrange multivariate polynomial interpolation.

Authors: Errachid, M. Essanhaji, A. Messaoudi, A.

Source: Numerical Algorithms. Aug2020, Vol. 84 Issue 4, p1507-1534. 28p.

Subject Terms: *ALGORITHMS, *POLYNOMIALS, *INTERPOLATION, *LAGRANGE problem, *SCHUR complement, *POLYNOMIAL time algorithms, *INTERPOLATION algorithms, *LAGRANGE multiplier

Prototype Mobile Vision System for Automatic Length Estimation of Olive Flounder (Paralichthys olivaceus) in Indoor Aquaculture

Authors: Inyeong Kwon Hang Thi Phuong Nguyen Paththige Waruni Prasadini Fernando et al.

Source: Journal of Marine Science and Engineering, Vol 13, Iss 6, p 1167 (2025)

Subject Terms: olive flounder, length estimation, image processing, Lagrange’s interpolating polynomial algorithm, length–weight relationship, Naval architecture. Shipbuilding. Marine engineering, VM1-989, Oceanography, GC1-1581

File Description: electronic resource

Relation: https://www.mdpi.com/2077-1312/13/6/1167; https://doaj.org/toc/2077-1312

Access URL: https://doaj.org/article/1184bb9849ea4032b4021b3a0b08d2dc

Real‐time estimation of olive flounder growth in indoor aquaculture using cameras combined with a grid

Authors: Hang Thi Phuong Nguyen Myoungjae Jun Hieyong Jeong

Source: Journal of the World Aquaculture Society, Vol 56, Iss 1, Pp n/a-n/a (2025)

Subject Terms: camera, image processing, interpolating polynomial algorithm, LED grid, length‐weight relationship, sensor fusion, Aquaculture. Fisheries. Angling, SH1-691

File Description: electronic resource

Relation: https://doaj.org/toc/0893-8849; https://doaj.org/toc/1749-7345

Access URL: https://doaj.org/article/541061dd25ba4db9a38b3392aa6cd0cd

On the accurate computation of the Newton form of the Lagrange interpolant.

Authors: Khiar, Y. Mainar, E. Royo-Amondarain, E. et al.

Source: Numerical Algorithms. Mar2025, Vol. 98 Issue 3, p1553-1573. 21p.

Subject Terms: *COMPUTER arithmetic, *MATRIX inversion, *INTERPOLATION algorithms, *MATRIX decomposition, *ACCURACY of information

An alternative approach on Newton and Lagrange coeficients of the interpolating polynomial

Authors: Iordache, A. Racila, M.

Source: Mathematics and Information Technologies: Research and Education

File Description: application/pdf

Access URL: https://ibn.idsi.md/vizualizare_articol/134382

Design and implementation of a module to obtain a lagrange interpolating polynomial in a FPGA

Authors: J.A. Gutierrez-Melo Adriana Peña S. Ortega-Cisneros et al.

Source: 2016 IEEE Central America and Panama Student Conference (CONESCAPAN). :1-6

Access URL: http://ieeexplore.ieee.org/document/8075213/

Direct numerical simulation of natural convection in a square cavity at high Rayleigh numbers via the Lagrange interpolating polynomial scheme

Authors: Uthai Prasopchingchana

Source: International Journal of Thermal Sciences. 172:107276

Subject Terms: 0103 physical sciences, 01 natural sciences

Access URL: https://www.sciencedirect.com/science/article/pii/S1290072921004361

Tensor Interpolation.

Authors: Ouahidi, Salma Sadaka, Rachid

Source: Numerical Algorithms. Dec2025, Vol. 100 Issue 4, p1599-1615. 17p.

Subject Terms: *TENSOR products, *INTERPOLATION, *MATHEMATICAL models, *TENSOR fields, *CALCULUS of tensors, *COMPUTATIONAL mathematics

Polynomial Interpolation: Lagrange versus Newton

Authors: Werner, Wilhelm

Source: Mathematics of Computation, 1984 Jul 01. 43(167), 205-217.

Access URL: https://www.jstor.org/stable/2007406

Real‐time estimation of olive flounder growth in indoor aquaculture using cameras combined with a grid.

Authors: Nguyen, Hang Thi Phuong Jun, Myoungjae Jeong, Hieyong

Source: Journal of the World Aquaculture Society; Feb2025, Vol. 56 Issue 1, p1-14, 14p

Subject Terms: IMAGE processing, WATER pollution, PARALICHTHYS, LABOR time, COMPUTATIONAL complexity

Reversible data hiding scheme using sub-sampled image exploiting Lagrange’s interpolating polynomial.

Authors: Jana, Biswapati

Source: Multimedia Tools & Applications; Apr2018, Vol. 77 Issue 7, p8805-8821, 17p

Subject Terms: DATA management, IMAGE processing, INTERPOLATION, POLYNOMIALS, PIXELS

A directed tabu search method for solving controlled Volterra integral equations.

Authors: Ebrahimzadeh, Asyieh Khanduzi, Raheleh

Source: Mathematical Sciences. Sep2016, Vol. 10 Issue 3, p115-122. 8p.

Subject Terms: *VOLTERRA equations, *TABU search algorithm, *LAGRANGE equations, *NONLINEAR equations, *DISCRETIZATION methods

Trivariate Spectral Collocation Approach for the Numerical Solution of Three-Dimensional Elliptic Partial Differential Equations

Authors: Musawenkhosi Patson Mkhatshwa Melusi Khumalo

Source: Mathematics, Vol 10, Iss 13, p 2260 (2022)

Subject Terms: spectral method, Chebyshev–Gauss–Lobatto points, trivariate Lagrange interpolating polynomial, quasilinearization method, three-dimensional elliptic PDEs, Kronecker tensor product, Mathematics, QA1-939

File Description: electronic resource

Relation: https://www.mdpi.com/2227-7390/10/13/2260; https://doaj.org/toc/2227-7390

Access URL: https://doaj.org/article/b0afc9920dad469b893762da88cd99ec

A Novel Multi-Receiver Signcryption Scheme with Complete Anonymity.

Authors: Pang, Liaojun Yan, Xuxia Zhao, Huiyang et al.

Source: PLoS ONE. 11/10/2016, Vol. 11 Issue 11, p1-18. 18p.

Subject Terms: *LAGRANGE equations, *POLYNOMIALS, *APPLIED mathematics, *COMPUTER simulation, *NUMERICAL analysis

On the accurate computation of the Newton form of the Lagrange interpolant

Authors: Khiar, Yasmina Mainar, Esmeralda Royo-Amondarain, Eduardo et al.

Index Terms: Mathematics - Numerical Analysis, 65F15, 65F05, 15A23, 15A18, 15A06, text

URL: http://arxiv.org/abs/2312.14483

Representation of the Lagrange reconstructing polynomial by combination of substencils

Authors: G. A. Gerolymos

Source: Journal of Computational and Applied Mathematics. 236:2763-2794

Subject Terms: (Lagrangian) interpolation and reconstruction, Finite differences, Finite volumes, 65D99, 65D05, 65D25, 65M06, 65M08, Applied Mathematics, FOS: Physical sciences, Numerical Analysis (math.NA), Computational Physics (physics.comp-ph), 01 natural sciences, Computational Mathematics, Hyperbolic pdes, FOS: Mathematics, Mathematics - Numerical Analysis, Reconstruction, 0101 mathematics, Physics - Computational Physics

Access URL: http://arxiv.org/abs/1102.3136
http://www.sciencedirect.com/science/article/pii/S037704271200009X
http://export.arxiv.org/pdf/1102.3136
https://ui.adsabs.harvard.edu/abs/2011arXiv1102.3136G/abstract
http://arxiv.org/pdf/1102.3136.pdf
https://doi.org/10.1016/j.cam.2012.01.008
https://www.sciencedirect.com/science/article/pii/S037704271200009X

Lagrange's Interpolating Polynomial Approach to Solve Multi-choice Transportation Problem.

Authors: Roy, Sankar

Source: International Journal of Applied & Computational Mathematics; Dec2015, Vol. 1 Issue 4, p639-649, 11p

Experimental investigation of denoising electrocardiogram using lagrange form of hermite interpolating polynomial with chebyshev nodes.

Authors: Ray, Shashwati Chouhan, Vandana

Source: International Journal of Systems Assurance Engineering & Management; Oct2024, Vol. 15 Issue 10, p5000-5017, 18p

Modified Lagrange Interpolating Polynomial (MLIP) Method: A Straightforward Procedure to Improve Function Approximation.

Authors: Filobello-Nino, Uriel A. Vazquez-Leal, Hector Sandoval-Hernandez, Mario A. et al.

Source: AppliedMath; Jun2025, Vol. 5 Issue 2, p34, 15p

Subject Terms: NONLINEAR differential equations, DERIVATIVES (Mathematics), EXPONENTIAL functions, POINT set theory, POLYNOMIALS

A NEW APPROACH TO MULTILEVEL PROGRAMMING PROBLEM WITH MULTICHOICE PARAMETERS.

Authors: Sharma, Anuradha¹ dr.anuradhasharma18@gmail.com

Source: Investigación Operacional. 2023, Vol. 44 Issue 1, p86-95. 10p.

Subject Terms: *LINEAR programming, *MULTILEVEL models, *FRACTIONAL programming, *QUADRATIC programming, *PROGRAMMING languages, *STATISTICAL decision making, *LINGO (Computer program language), *APPLICATION software, *FUZZY algorithms, *FUZZY languages, *GOAL programming