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y1=evalin('base','simout.signals.values'); %¶ÁÈ¡±£´æµ½¹¤×÷¿Õ¼äµÄÐźÅsimout axes(h_axes1); %ÉèÖõ±Ç°×ø±êÖáΪ¡°´«¸ÐÆ÷Êä³ö²¨ÐΡ± y2=y1(1:1000); %ÉèÖÃÐźÅÏÔʾµÄxÖ᷶Χ£¬±ãÓÚ¹Û²ì
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Fs1=5120; %¶¨Òå²ÉÑùƵÂÊ dt1=1.0/Fs1; %¶¨Òå²ÉÑùÖÜÆÚ N1=1024; %¶¨Òå²ÉÑùµãÊý T1=dt1*N1;
t1=linspace(0,T1,N1); %ÔÚ0-T1Ö®¼ä¼ÓÈëN1¸öʱ¼äµã y=sin(2*3.14*100*t1)+ 1/3*sin(9*2*3.14*100*t1); %¶¨ÒåÓÃÀ´µÍͨÂ˲¨µÄº¯Êý fp=280;fs=450; %ÉèÖÃÂ˲¨Æ÷²ÎÊý wp=2*fp/Fs1;ws=2*fs/Fs1;rp=0.1;rs=60; ?Ö¸±ê£¨µÍͨÂ˲¨Æ÷µÄͨ¡¢×è´ø±ß½çƵ£© [N1,Wc]=buttord(wp,ws,rp,rs); %¹ÀËãµÃµ½ButterworthµÍͨÂ˲¨Æ÷µÄ×îС½×ÊýNºÍ3dB½ØÖ¹ÆµÂÊWc
[b,a]=butter(N1,Wc); %Éè¼ÆButterworthµÍͨÂ˲¨Æ÷ y1t=filter(b,a,y2); %Â˲¨Æ÷Èí¼þʵÏÖ£¬Ó¦Óòî·Ö·½³Ì
axes(h_axes1); %ÉèÖõ±Ç°×ø±êÖáΪ¡°´«¸ÐÆ÷Êä³ö²¨ÐΡ± plot(y1t); %ÔÚ¡°´«¸ÐÆ÷Êä³ö²¨ÐΡ±×ø±êÖáÖлæÖƵÍͨÂ˲¨ºóµÄ²¨ÐÎ
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P=fft(y1,N); %¶ÔÐźŽøÐпìËÙ¸µÀïÒ¶±ä»» Pyy=2*sqrt(P.*conj(P))/N; %¼ÆËãÐÅºÅÆµÆ×·ùÖµ
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f=linspace(0,Fs/2,N/2); %ÔÚ0-Fs/2Ö®¼ä¼ÓÈëN/2¸öƵÂʵã
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