?? quad_exam.m
字號(hào):
%quad_exam.m
%求歸一化高斯函數(shù)的在區(qū)間[-1 1]上的定積分,并求得到積分過程的中間結(jié)點(diǎn)
y=@(x)1/sqrt(pi)*exp(-x.^2); %歸一化高斯函數(shù)
quad(y,-1,1,2e-6,1) %求定積分,并顯示中間迭代過程
fplot(y,[-1 1],'b'); %畫出函數(shù)
hold on;
%跟蹤數(shù)據(jù)(運(yùn)行完上面程序后,可以在命令行中復(fù)制這些數(shù)據(jù))
trace = [ 9 -1.0000000000 5.43160000e-001 0.1804679399;
11 -1.0000000000 2.71580000e-001 0.0728222057;
13 -0.7284200000 2.71580000e-001 0.1076454255;
15 -0.4568400000 9.13680000e-001 0.4817487615;
17 -0.4568400000 4.56840000e-001 0.2408826755;
19 -0.4568400000 2.28420000e-001 0.1142172651;
21 -0.2284200000 2.28420000e-001 0.1266655031;
23 0.0000000000 4.56840000e-001 0.2408826755;
25 0.0000000000 2.28420000e-001 0.1266655031;
27 0.2284200000 2.28420000e-001 0.1142172651;
29 0.4568400000 5.43160000e-001 0.1804679399;
31 0.4568400000 2.71580000e-001 0.1076454255;
33 0.7284200000 2.71580000e-001 0.0728222057];
x1 = trace(:,2); %積分過程的中間結(jié)點(diǎn)
y1 = y(x1); %中間結(jié)點(diǎn)的函數(shù)值
plot(x1,y1,'ro'); %畫圖
xlabel('x');
ylabel('y');
legend('高斯函數(shù)','求積分過程的中間節(jié)點(diǎn)');
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