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📄 smpsns.m

📁 辛普森方法
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function INTf = smpsns(f,a,b,N)%integral of f(x) over [a,b] by Simpson’s rule with N segmentsif (nargin < 4),   N = 100;  endif (abs(b - a)<1e-12 | N <= 0)    INTf = 0;    return; endif (mod(N,2) ~= 0),     N = N + 1;   end %make N evenh = (b - a)/N;x = a + [0:N]*h; %the boundary nodes for N segmentsfx = feval(f,x); %values of f for all nodesfx(find(fx == inf)) = realmax; fx(find(fx == -inf)) = -realmax;kodd = 2:2:N; keven = 3:2:N - 1; %the set of odd/even indicesINTf = h/3*(fx(1) + fx(N + 1) + 4*sum(fx(kodd)) + 2*sum(fx(keven)));

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