- What is the Lagrange interpolation formula?
- What is Lagrange interpolation for?
- Is Lagrange interpolation linear?
- Where is Lagrange interpolation used?
What is the Lagrange interpolation formula?
Lagrange Interpolation Formula finds a polynomial called Lagrange Polynomial that takes on certain values at an arbitrary point. It is an nth degree polynomial expression to the function f(x). The interpolation method is used to find the new data points within the range of a discrete set of known data points.
What is Lagrange interpolation for?
The Lagrange interpolation functions are used to define the shape functions of a cubic element directly. Here, the shape functions under a natural CS are used as an example.
Is Lagrange interpolation linear?
The Lagrange form of the interpolation polynomial shows the linear character of polynomial interpolation and the uniqueness of the interpolation polynomial.
Where is Lagrange interpolation used?
This formula is used to find the value of the function even when the arguments are not equally spaced. This formula is used to find the value of independent variable x corresponding to a given value of a function.