Course Solutions Uncategorized (Solved) : Lagrange Polynomial Algorithm Neville Interpolation Vector Points Clc Clear Format Long In Q34400844 . . . .

(Solved) : Lagrange Polynomial Algorithm Neville Interpolation Vector Points Clc Clear Format Long In Q34400844 . . . .

 

%Lagrange Polynomial Algorithm by
%Neville Interpolation at a vector of %points.
clc;
clear;
format long
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
%Input
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
n = input(‘Enter the number of points to interpolate at: ‘);
x = input(‘Enter the vector of points to interpolate at: ‘);

d = input(‘Enter the vector of function values of interpolationpoints: ‘);
t = input(‘Enter the value to approximate the function at:’);
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
%Neville Method
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
Q = zeros(n,n); %Initializes an n x n matrix
Q(:,1) = d’; %Enters the vector of
Q;3. EXPERIMENTAL SECTION: For the following exercises you can adapt the following code, which im plements Nevilles Algorithm for the generation of the Lagrange poly- nomials %Lagrange Polynomial Algorithm by %Neville Interpolation at a vector 

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