Statements (30)
| Predicate | Object |
|---|---|
| gptkbp:instanceOf |
gptkb:observatory
|
| gptkbp:appliesTo |
n distinct points
|
| gptkbp:educational_programs |
n-1
|
| gptkbp:hasPrograms |
L(x) = Σ (y_i * L_i(x))
|
| https://www.w3.org/2000/01/rdf-schema#label |
Lagrange's polynomial
|
| gptkbp:is_a |
finite difference method
multivariate polynomial interpolation |
| gptkbp:is_a_subject_of |
numerical methods
|
| gptkbp:is_a_symbol_of |
degree_n-1_for_n_data_points
|
| gptkbp:is_a_time_for |
constructing a polynomial
|
| gptkbp:is_evaluated_by |
inefficient for large n
a linear combination of basis polynomials Horner's_method |
| gptkbp:is_involved_in |
interpolating polynomials
|
| gptkbp:is_recognized_for |
real or complex numbers
|
| gptkbp:is_used_in |
computer graphics
machine learning computer-aided design (CAD) signal processing numerical analysis interpolating a function robotics for path planning |
| gptkbp:isUsedFor |
the concept of polynomial basis functions
|
| gptkbp:operator |
product of (x - x_j)/(x_i - x_j) for j ≠ i
|
| gptkbp:previousName |
gptkb:Joseph-Louis_Lagrange
|
| gptkbp:provides |
exact interpolation at given points
|
| gptkbp:related_to |
Newton's_divided_difference_polynomial
the_Weierstrass_approximation_theorem |
| gptkbp:sensors |
round-off errors
|
| gptkbp:suitableFor |
data fitting
|