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    [原创]在框架结构确定的情况下,基于matlab的消四种像差的三反系统初始结构的求解 [复制链接]

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    离线songshaoman
     
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    只看楼主 倒序阅读 楼主  发表于: 2020-05-25
    %无中间像,焦距输入为负数 Kc1w[EQ  
    function sjr=nfdre(~) <~v4BiQ3l^  
    (=gqqOOl~  
    %系统焦距及各镜间距输入,间距取负正负 YbWz!.WPe  
    &+oJPpHi\  
    f=input('f:'); Y4,p_6aKJ]  
    d1=input('d1:'); .v+J@Y a  
    d2=input('d2:'); 4z~;4   
    d3=input('d3:'); &\6(iL  
    e(1{W P  
    A=f^2/(d3*d2)-f/d1; VTDnh*\5  
    B=f/d1-f/d2+f/d1+f/d3-d3*f/(d3*d2); 7OXRR)]V  
    C=d3/d2-f/d1; 3]'h(C  
    LSXsq}  
    a1=(-B+sqrt(B^2-4*A*C))/(2*A);%α1 |rhB@k  
    a2=d3/(a1*f);%α2 lY,9bSF$  
    b2=a1*(1-a2)*f/d2;%β2 Y}yh6r;i  
    b1=(1-a1)*f/(d1*b2);%β1 gr.G']9lNq  
    :l Z\=2D  
    ?aTC+\=  
    %曲率半径 ^n4aoj  
    -\ew,y  
    R1=2*f/(b1*b2) ) 54cG  
    R2=2*a1*f/(b2*(1+b1)) KqaEHL  
    R3=2*a1*a2*f/(1+b2) qf [J-"o  
    G2c\"[N1/  
    A1=b2^3*(a1-1)*(1+b1)^3; 7VkjnG^!:  
    B1=-(a2*(a1-1)+b1*(1-a2))*(1+b2)^3; _wW"Tn]  
    C1=(a1-1)*b2^3*(1+b1)*(1-b1)^2-(a2*(a1-1)+b1*(1-a2))*(1+b2)*(1-b2)^2-2*b1*b2; |Df`Aq(eYJ  
    Z~|%asjFE  
    A2=b2*(a1-1)^2*(1+b1)^3/(4*a1*b1^2); TDg<&ND3  
    B2=-(a2*(a1-1)+b1*(1-a2))^2*(1+b2)^3/(4*a1*a2*b1^2*b2^2); E J6|y'  
    C2=b2*(a1-1)^2*(1+b1)*(1-b1)^2/(4*a1*b1^2)-(a2*(a1-1)+b1*(1-a2))^2*(1+b2)*(1-b2)^2/(4*a1*a2*b1^2*b2^2)-b2*(a1-1)*(1-b1)*(1+b1)/(a1*b1)-(a2*(a1-1)+b1*(1-a2))*(1-b2)*(1+b2)/(a1*a2*b1*b2)-b1*b2+b2*(1+b1)/a1-(1+b2)/(a1*a2); L!ms{0rJ  
    s6 K~I  
    CB=[C1 B1;C2 B2]; Q4N0j' QA  
    AB=[A1 B1;A2 B2]; B4m34)EOE  
    AC=[A1 C1;A2 C2]; @fVz *  
    !|ic{1!_  
    %非球面系数 +f_3JL$  
    k2=-(det(CB)/det(AB)); r>"l:GZ  
    k3=-(det(AC)/det(AB)); 'Q*lp!2>  
    k1=(k2*a1*b2^3*(1+b1)^3-k3*a1*a2*(1+b2)^3+a1*b2^3*(1+b1)*(1-b1)^2-a1*a2*(1+b2)*(1-b2)^2)/(b1^3*b2^3)-1 4Xn-L&0z  
    k2=k2 EWVn*xl?  
    k3=k3 /B{c L`<  
    [e:ccm  
    end AVc|(~V  
    W7T2j+]  
    %有中间像,焦距输入为正数 \[B#dw#  
    i(q a'*  
    function sjr=yfdre(~) akgvV~5  
    3%N!omAe  
    f=input('f:'); "!Hm.^1  
    d1=input('d1:'); WO+>W+|N  
    d2=input('d2:'); `n e9&+  
    d3=input('d3:'); %IUTi6P l  
    8..g\ZT  
    A=f^2/(d3*d2)-f/d1; D;DI8.4`N  
    B=f/d1-f/d2+f/d1+f/d3-d3*f/(d3*d2); #CB`7 }jq  
    C=d3/d2-f/d1; 09Z\F^*$F  
    3.?oG5 P#  
    a1=(-B-sqrt(B^2-4*A*C))/(2*A); h61BIc@>  
    a2=d3/(a1*f); 6a{b%e`  
    b2=a1*(1-a2)*f/d2; C7 9~@%T  
    b1=(1-a1)*f/(d1*b2); )OQih+#?W  
    P[Id[}5Pw  
    %曲率半径 :C#(yp  
    *{e,< DV  
    R1=2*f/(b1*b2) j5 W)9HW:  
    R2=2*a1*f/(b2*(1+b1)) $\nAGmp@  
    R3=2*a1*a2*f/(1+b2) l9NET  
    >#xIqxV,  
    A1=b2^3*(a1-1)*(1+b1)^3; rPJbbV",+^  
    B1=-(a2*(a1-1)+b1*(1-a2))*(1+b2)^3; z"{Ji{>%=  
    C1=(a1-1)*b2^3*(1+b1)*(1-b1)^2-(a2*(a1-1)+b1*(1-a2))*(1+b2)*(1-b2)^2-2*b1*b2; (n@&M!a  
    F8*P/<P1cK  
    A2=b2*(a1-1)^2*(1+b1)^3/(4*a1*b1^2); { %af  
    B2=-(a2*(a1-1)+b1*(1-a2))^2*(1+b2)^3/(4*a1*a2*b1^2*b2^2); R%r<AL5kJk  
    C2=b2*(a1-1)^2*(1+b1)*(1-b1)^2/(4*a1*b1^2)-(a2*(a1-1)+b1*(1-a2))^2*(1+b2)*(1-b2)^2/(4*a1*a2*b1^2*b2^2)-b2*(a1-1)*(1-b1)*(1+b1)/(a1*b1)-(a2*(a1-1)+b1*(1-a2))*(1-b2)*(1+b2)/(a1*a2*b1*b2)-b1*b2+b2*(1+b1)/a1-(1+b2)/(a1*a2); +~EFRiP]  
    a0B,[i  
    CB=[C1 B1;C2 B2]; _^] :tL6  
    AB=[A1 B1;A2 B2]; hr GfA  
    AC=[A1 C1;A2 C2]; xJE26i  
    f\vg<lca  
    %二次系数 :c&F\Q=  
    1Qo2Z;h@  
    k2=-(det(CB)/det(AB)); u-X P `  
    k3=-(det(AC)/det(AB)); /y5a~3  
    k1=(k2*a1*b2^3*(1+b1)^3-k3*a1*a2*(1+b2)^3+a1*b2^3*(1+b1)*(1-b1)^2-a1*a2*(1+b2)*(1-b2)^2)/(b1^3*b2^3)-1 2?9gf,U  
    k2=k2 2E=vMAS  
    k3=k3 f`,isy[  
    zVtNT@1K>u  
    end
     
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    离线doushan
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    只看该作者 1楼 发表于: 2023-03-01
    谢谢分享,学习一下 vip& b}u