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.
Cite As
Dan Ellis (2024). Lagrange Interpolator Polynomial (https://www.mathworks.com/matlabcentral/fileexchange/13151-lagrange-interpolator-polynomial), MATLAB Central File Exchange. Retrieved .
MATLAB Release Compatibility
Platform Compatibility
Windows macOS LinuxCategories
- AI and Statistics > Curve Fitting Toolbox > Interpolation >
- MATLAB > Mathematics > Elementary Math > Polynomials >
Tags
Acknowledgements
Inspired by: Lagrange polynomial interpolation, lagrange interpolation and derivative
Community Treasure Hunt
Find the treasures in MATLAB Central and discover how the community can help you!
Start Hunting!Discover Live Editor
Create scripts with code, output, and formatted text in a single executable document.
lagrangepoly/
lagrangepoly/html/
Version | Published | Release Notes | |
---|---|---|---|
1.0.0.0 | - added example to comments as per code metrics report
|