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clc;clear;
syms fs fx;
k=0.6069;
zb=43;
b=11;
rp=72.5;
rrp=5;
E=206000;
i=1;
u=0.3;
kc=0;
P=zeros(1,5);
ks=P;
PP=zeros(1,3);
kk=PP;
ph=PP;
w=0.018;
   for pha=3*2*pi/43:4*pi/43:12*2*pi/43
       s=1+k^2-2*k*cos(pha);
       T=k*(zb+1)*cos(pha)-(1+zb*k^2);
       fs=pi*b*E*rp*s^(3/2);
       fx=4*(1-u^2)*(rp*s^(3/2)+2*rrp*T);
       ks(i)=fs/fx;
       ks(i)
       kc=kc+abs(ks(i));
       kc
       i=i+1;
   end
kp=237190;  %µ¥³Ý¸Õ¶È
chd=5.375;  %ÖØºÏ¶È
nb=600/43;   %°ÚÏß³ÝÂÖתËÙ
wm=2*pi*nb*zb/60; %ƵÂÊ
t=0:0.001:0.3;
for j=1:1:3
    kk(j)=sqrt(2-2*cos(2*pi*j*(chd-5)))*kp/(pi*j);
    ph(j)=atan((1-cos(2*pi*j*(chd-5)))/sin(2*pi*j*(chd-5)));
    kk(j)
    ph(j)
   
end
    km=kc+kk(1)*cos(wm.*t-ph(1))+kk(2)*cos(2*wm.*t-ph(2))+kk(3)*cos(3*wm.*t-ph(3));
   % plot(t,km)
    Fm=km*w*b/1000;
    plot(t,Fm)
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simulinkÈçºÎ½«mÎļþ´´½¨³ÉÒ»¸öÄ£¿é,ÇóÖúѽ
ÎÒÓÃembedded matlab function±àÁËÒ»¸öÎļþ£¬µ«Êdzö´í£¬ÏÂÃæÊÇÎÒ±à³ÌºÍ´íÎóµÄͼƬ£¬»¹ÓÐsimulinkµÄÄ£ÐÍ
function y = fcn(t)
%#eml
eml.extrinsic('clc','clear','syms');
clc;clear;
%syms fs fx;
k=0.6069;
zb=43;
b=11;
rp=72.5;
rrp=5;
E=206000;
i=1;
u=0.3;
kc=0;
P=zeros(1,5);
ks=P;
PP=zeros(1,3);
kk=PP;
ph=PP;
w=0.018;
   for pha=3*2*pi/43:4*pi/43:12*2*pi/43
       s=1+k^2-2*k*cos(pha);
       T=k*(zb+1)*cos(pha)-(1+zb*k^2);
       fs=pi*b*E*rp*s^(3/2);
       fx=4*(1-u^2)*(rp*s^(3/2)+2*rrp*T);
       ks(i)=fs/fx;
       ks(i)
       kc=kc+abs(ks(i));
       kc
       i=i+1;
   end
kp=237190;  %µ¥³Ý¸Õ¶È
chd=5.375;  %ÖØºÏ¶È
nb=600/43;   %°ÚÏß³ÝÂÖתËÙ
wm=2*pi*nb*zb/60; %ƵÂÊ
%t=0:0.001:0.3;
for j=1:1:3
    kk(j)=sqrt(2-2*cos(2*pi*j*(chd-5)))*kp/(pi*j);
    ph(j)=atan((1-cos(2*pi*j*(chd-5)))/sin(2*pi*j*(chd-5)));
    kk(j)
    ph(j)
   
end
    km=kc+kk(1)*cos(wm*t-ph(1))+kk(2)*cos(2*wm*t-ph(2))+kk(3)*cos(3*wm*t-ph(3));
   % plot(t,km)
    y=km(t)*w*b/1000;
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simulinkÈçºÎ½«mÎļþ´´½¨³ÉÒ»¸öÄ£¿é,ÇóÖúѽ-2
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CSU_HUSTer

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2Â¥2014-06-17 19:31:56
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2Â¥: Originally posted by CSU_HUSTer at 2014-06-17 19:31:56
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3Â¥2014-06-19 12:53:01
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CSU_HUSTer

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3?: Originally posted by ?????? at 2014-06-19 12:53:01
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4Â¥2014-06-19 14:50:43
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4Â¥: Originally posted by CSU_HUSTer at 2014-06-19 14:50:43
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function [Fm]=gangdu(t)
syms fs fx;
k=0.6069;
zb=43;
b=11;
rp=72.5;
rrp=5;
E=206000;
i=1;
u=0.3;
kc=0;
P=zeros(1,5);
ks=P;
PP=zeros(1,3);
kk=PP;
ph=PP;
w=0.018;
   for pha=3*2*pi/43:4*pi/43:12*2*pi/43
       s=1+k^2-2*k*cos(pha);
       T=k*(zb+1)*cos(pha)-(1+zb*k^2);
       fs=pi*b*E*rp*s^(3/2);
       fx=4*(1-u^2)*(rp*s^(3/2)+2*rrp*T);
       ks(i)=fs/fx;
       ks(i)
       kc=kc+abs(ks(i));
       kc
       i=i+1;
   end
kp=237190;  %µ¥³Ý¸Õ¶È
chd=5.375;  %ÖØºÏ¶È
nb=600/43;   %°ÚÏß³ÝÂÖתËÙ
wm=2*pi*nb*zb/60; %ƵÂÊ
%t=0:0.001:0.3;
for j=1:1:3
    kk(j)=sqrt(2-2*cos(2*pi*j*(chd-5)))*kp/(pi*j);
    ph(j)=atan((1-cos(2*pi*j*(chd-5)))/sin(2*pi*j*(chd-5)));
    kk(j)
    ph(j)
   
end
    km=kc+kk(1)*cos(wm*t-ph(1))+kk(2)*cos(2*wm*t-ph(2))+kk(3)*cos(3*wm*t-ph(3));
    plot(t,km)
    Fm=km*w*b/1000;
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5Â¥2014-06-19 15:05:55
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6Â¥2015-02-15 15:57:20
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guodeqi0816

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