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把phi1范围设置成0:pi*36:2*pi,输出不同phi1下的omiga* ^5 y* V C" s( V5 ^3 T) J: f
& u5 j7 ]1 O2 z写循环,每步对一个phi值进行求解,程序如下:
( {. [+ x" l z; Y9 E- clear; clc;
- syms omega2 omega3
- L1 = 9; L2 = 25; L3 = 40; L8 = 37.48;
- omega1 = 0.4*pi;
- phi1Set = [0:pi/20:2*pi];
- Omega2 = zeros(size(phi1Set));
- Omega3 = zeros(size(phi1Set));
- for ii = 1:1:numel(phi1Set)
- phi1 = phi1Set(ii);
- phi8 = 0.914*pi;
- A = 2*L3*(-L8*sin(phi8)+L1*sin(phi1));
- B = 2*L3*(-L8*cos(phi8)+L1*cos(phi1));
- C = -L1^2-L3^2-L8^2+L2^2+2*L1*L8*cos(phi1)*cos(phi8)+2*L1*L8*sin(phi1)*sin(phi8);
- D = 2*L2*(-L8*sin(phi8)+L1*sin(phi1));
- E = 2*L2*(-L8*cos(phi8)+L1*cos(phi1));
- F = L1^2+L2^2+L8^2-L3^2-2*L1*L8*cos(phi1)*cos(phi8)-2*L1*L8*sin(phi1)*sin(phi8);
- phi2 = 2*atan((D+sqrt(D.^2+E.^2-F.^2))./(E-F));
- phi3 = 2*atan((A+sqrt(A.^2+B.^2-C.^2))./(B-C));
- x = [-L2*sin(phi2),L3*sin(phi3);L2*cos(phi2),-L3*cos(phi3)];
- y = omega1*[L1*sin(phi1),-L1*cos(phi1)];
- omega = y/x;
- eq1 = -L2*omega2*sin(phi2)+L3*omega3*sin(phi3)-L1*omega1*sin(phi1);
- eq2 = L2*omega2*cos(phi2)-L3*omega3*cos(phi3)+L1*omega1*cos(phi1);
- sol = vpasolve([eq1,eq2],[omega2,omega3],[0,2*pi]);
- Omega2(ii) = double( sol.omega2 );
- Omega3(ii) = double( sol.omega3 );
- end
- plot(phi1Set,Omega2,'r-',phi1Set,Omega3,'b-','LineWidth',2);
- 2 C7 I5 x; q' Q: ?' u! @$ P3 [+ c
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