📄 legendpoly.m
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% Given nonnegative integer n, compute the
% Legendre polynomial P_n. Return the result as a vector whose mth
% element is the coefficient of x^(n+1-m).
function lp = LegendPoly(n)
if n==0
lp = 1;
elseif n==1
lp = [1 0]';
else
lpm2 = zeros(n+1,1);
lpm2(n+1) = 1;
lpm1 = zeros(n+1,1);
lpm1(n) = 1;
for k=2:n
lp = zeros(n+1,1);
for e=n-k+1:2:n
lp(e) = (2*k-1)*lpm1(e+1) - (k-1)*lpm2(e);
end
lp(n+1) = lp(n+1) - (k-1)*lpm2(n+1);
lp = lp/k;
if k<n
lpm2 = lpm1;
lpm1 = lp;
end
end
end
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