Lagrange Interpolator Polynomial
The two inputs X and Y are vectors defining a set of N points. The function uses Lagrange's method to find the N-1th order polynomial that passes through all these points, and returns in P the N coefficients defining that polynomial. Then, polyval(P,X) = Y.
R returns the x co-ordinates of the N-1 extrema/inflection points of the resulting polynomial (roots of its derivative), and S returns the value of the polynomial at those points.
For a general-purpose way to find a smooth curve connecting points, you probably want to use SPLINE instead.
Citation pour cette source
Dan Ellis (2024). Lagrange Interpolator Polynomial (https://www.mathworks.com/matlabcentral/fileexchange/13151-lagrange-interpolator-polynomial), MATLAB Central File Exchange. Récupéré le .
Compatibilité avec les versions de MATLAB
Plateformes compatibles
Windows macOS LinuxCatégories
- AI and Statistics > Curve Fitting Toolbox > Interpolation >
- MATLAB > Mathematics > Elementary Math > Polynomials >
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Remerciements
Inspiré par : Lagrange polynomial interpolation, lagrange interpolation and derivative
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