How to define multiple while loop conditions?
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Hello
I have a basic script to calculate a curve length. In first step I eliminate the complex number with a while loop function. In second step I try to received a curve length with one more specific parameter(second angle). But second "while" function do not work. I can not realize this problem. Can you help me with this problem?
if true
% code
r1=0;
r2=110.5;
r3=212.5;
beta2d=35;
beta1dpoz=45;
format long
xs2=r3*sind(beta2d); ys2=r1-r3*cosd(beta2d);
kruh1=xs2^2+ys2^2; kruh2=r1^2+r3^2-2*r1*r3*cosd(beta2d);
xA1=1/2*(xs2*(1+((r1^2-r2^2)/(xs2^2+ys2^2)))+ys2*(sqrt(((2*(r1^2+r2^2))/(xs2^2+ys2^2))-((r1^2-r2^2)/(xs2^2+ys2^2))^2-1))); xA2=1/2*(xs2*(1+((r1^2-r2^2)/(xs2^2+ys2^2)))-ys2*(sqrt(((2*(r1^2+r2^2))/(xs2^2+ys2^2))-((r1^2-r2^2)/(xs2^2+ys2^2))^2-1)));
xAmat=[xA1,xA2]; xA=max(xAmat);
while isreal(xA)==0
r1=r1+0.1;
xs2=r3*sind(beta2d);
ys2=r1-r3*cosd(beta2d);
kruh1=xs2^2+ys2^2;
kruh2=r1^2+r3^2-2*r1*r3*cosd(beta2d);
xA1=1/2*(xs2*(1+((r1^2-r2^2)/(xs2^2+ys2^2)))+ys2*(sqrt(((2*(r1^2+r2^2))/(xs2^2+ys2^2))-((r1^2-r2^2)/(xs2^2+ys2^2))^2-1)));
xA2=1/2*(xs2*(1+((r1^2-r2^2)/(xs2^2+ys2^2)))-ys2*(sqrt(((2*(r1^2+r2^2))/(xs2^2+ys2^2))-((r1^2-r2^2)/(xs2^2+ys2^2))^2-1)));
xAmat=[xA1,xA2];
xA=max(xAmat);
end
p=sqrt(2*r1^2+r3^2-2*r1*r3*(sind(beta2d)+cosd(beta2d)));
if r2>p
yA1=sqrt(r1^2-xA^2);
yA=yA1;
else
yA=-1*sqrt(r1^2-xA^2);
end
gamma=pi/2-atan(yA/xA);
gammad=gamma*180/pi;
L=2*pi*r1*gammad/360;
b=abs(abs(xs2)-abs(xA));
a=abs(abs(ys2)-abs(yA));
gammad1=gammad-90;
etad=atand(b/a);
deltad=abs(180-90-etad);
beta1d=deltad-gammad1;
if beta1d>=beta1dpoz
beta1d=beta1d
else
r1=r1
while beta1d>=beta1dpoz
r1=r1+0.1
xs2=r3*sind(beta2d);
ys2=r1-r3*cosd(beta2d);
kruh1=xs2^2+ys2^2;
kruh2=r1^2+r3^2-2*r1*r3*cosd(beta2d);
xA1=1/2*(xs2*(1+((r1^2-r2^2)/(xs2^2+ys2^2)))+ys2*(sqrt(((2*(r1^2+r2^2))/(xs2^2+ys2^2))-((r1^2-r2^2)/(xs2^2+ys2^2))^2-1)));
xA2=1/2*(xs2*(1+((r1^2-r2^2)/(xs2^2+ys2^2)))-ys2*(sqrt(((2*(r1^2+r2^2))/(xs2^2+ys2^2))-((r1^2-r2^2)/(xs2^2+ys2^2))^2-1)));
xAmat=[xA1,xA2];
xA=max(xAmat);
p=sqrt(2*r1^2+r3^2-2*r1*r3*(sind(beta2d)+cosd(beta2d)));
if r2>p
yA1=sqrt(r1^2-xA^2);
yA1=yA;
else
yA=-1*sqrt(r1^2-xA^2);
end
gamma=pi/2-atan(yA/xA);
gammad=gamma*180/pi;
L=2*pi*r1*gammad/360;
b=abs(abs(xs2)-abs(xA));
a=abs(abs(ys2)-abs(yA));
gammad1=gammad-90;
etad=atand(b/a);
deltad=180-90-etad;
beta1d=deltad-gammad1;
end
end
q=[r1 r2 r3 beta1d beta2d L];
end
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