Connect Simulation Point to a Sperate Speed Point

2 vues (au cours des 30 derniers jours)
Adam Daya
Adam Daya le 27 Déc 2018
Hello,
I have a Simulation of the "Crank-Slider" animation of the piston motion. The simulation code is written below. I also have an equation defined for the piston velocity. I would like to connect the simulation with the equation for the piston velocity so that as the piston is moving up and down, you can see at which point the simulation is in, while looking in the figure representing the piston velocity.
l = 0.16;
L = 0.16;
r = 0.052;
lambda = L/r;
X = [0 0 0];
Y = [0 r r+l];
X_Piston = [-0.048 0.048 0.048 -0.048 -0.048]; % Piston Width
Y_Piston = [l-0.01 l-0.01 l+0.01 l+0.01 l-0.01]; % Unknown
h = plot(X,Y,'LineWidth',4,'XDataSource','X','YDataSource','Y');
axis([-2*r 2*r -1.5*r 2*r+l]); % Axis Limits
set(gca,'DataAspectRatio',[1 1 1])
grid on
grid minor
hold('all')
g = plot(X_Piston,Y_Piston,'r','LineWidth',4,'XDataSource','X_Piston','YDataSource','Y_Piston');
cylx = [-0.051 0.051 0.051 -0.051 -0.051]
cyly = [0.05 0.05 0.25 0.25 0.05]
z = plot(cylx,cyly,'k','LineWidth',4,'XDataSource','cylx','YDataSource','cyly')
CA25 = (0:0.25:720)'; % CA : -360 to 360 in 0.25 CA Deg Samples
angle = deg2rad(CA25); % CA25 Converted to Radians [rad]
% angle = (0:0.25:720)'; % angle=0:0.01:2*pi;
x_circle=r.*cos(angle);
y_circle=r.*sin(angle);
i = plot(x_circle,y_circle,'LineWidth',4)
for A = 0:4*pi/100:4*pi
x = r*cos(A) + sqrt(L^2 - r^2*sin(A).^2);
v = -(sin(A)).*w*r - (((sin(A)).*(cos(A)).*r^2)./(sqrt(L^2-r^2*sin(A).^2))).*w;
N = [r*sin(A) r*cos(A)];
P = [0 x];
X = [0 r*sin(A) 0];
Y = [0 r*cos(A) x];
Y_Piston= [x-0.02 x-0.02 x+0.02 x+0.02 x-0.02];
refreshdata(h,'caller')
refreshdata(g,'caller')
refreshdata(i,'caller')
drawnow
pause(.1)
end

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