| • बहुपद अंतर्वेशन | |
| polynomial: बहुपदीय बहुपद | |
| interpolation: अन्तर्वेशन | |
polynomial interpolation मीनिंग इन हिंदी
polynomial interpolation उदाहरण वाक्य
उदाहरण वाक्य
अधिक: आगे- However, polynomial interpolation also has some disadvantages.
- We conclude again that Chebyshev nodes are a very good choice for polynomial interpolation.
- So, we see that polynomial interpolation overcomes most of the problems of linear interpolation.
- It is a special case of polynomial interpolation with " n " = 1.
- This consisted of algebra with numerical methods, polynomial interpolation and its applications, and indeterminate integer equations.
- Additionally, the interpolating polynomial is unique, as shown by the unisolvence theorem at the polynomial interpolation article.
- Polynomial interpolation can estimate local maxima and minima that are outside the range of the samples, unlike linear interpolation.
- The Chebyshev nodes are important in approximation theory because they form a particularly good set of nodes for polynomial interpolation.
- Furthermore, polynomial interpolation may exhibit oscillatory artifacts, especially at the end points ( see Runge's phenomenon ).
- This can be seen as a form of polynomial interpolation with harmonic base functions, see trigonometric interpolation and trigonometric polynomial.
