Lagrange Interpolation Method:

Boomi Nathan
1 Min Read
Disclosure: This website may contain affiliate links, which means I may earn a commission if you click on the link and make a purchase. I only recommend products or services that I personally use and believe will add value to my readers. Your support is appreciated!

In FEM, Lagrange interpolation method is used for the polynomial interpolation.

The formula was named after Joseph Louis Lagrange who published it in 1795, though it was first published by Edward Waring in 1779 and rediscovered by Leonhard Euler.

Polynomial U(x) of degree ≤ n – 1 passes through n points (x1,uf(x1)), (x2,uf(x2)),….., (xn,uf(xn)) is given by :

U(x) = ∑ U(x) where j = 1 to n.

Or U(x) can be written explicitly as,

U(x) =

Share This Article

J. BoomiNathan is a writer at SenseCentral who specializes in making tech easy to understand. He covers mobile apps, software, troubleshooting, and step-by-step tutorials designed for real people—not just experts. His articles blend clear explanations with practical tips so readers can solve problems faster and make smarter digital choices. He enjoys breaking down complicated tools into simple, usable steps.

Leave a review