4_Planar_3DOF_Manipulator_Trajectory

Author: Yash Bansod
GitHub: https://github.com/YashBansod

This is the main program.

Clear the environment and the command line

clear;
clc;
close all;

Add the directory containing relevant functions to the path variables

addpath('./INV-functions/')

Define the input parameters and simulate

% Set the length of the links of the manipulator robot.
L1 = 5;
L2 = 5;
L3 = 5;

% Set the initial orientation of the robot.
theta1 = 10;
theta2 = 0;
theta3 = 15;

% Define the radius of the circle the end effector should follow
radius = 10;
r_sq = radius ^ 2;

hold on;
% Code for drawing a circle
for i = -radius: radius/10: radius
    expX = i;
    expY = sqrt(r_sq - expX^2);
    cla;
    images.roi.Circle(gca,'Center',[0 0],'Radius',radius, 'Facealpha', 0.05);
    % You can modify the Kp value defined in PLANAR_INV_KIN_3DOF to modify
    % the inverse jacobian controller behavior.
    [expPoint, Joint, Theta] = PLANAR_INV_KIN_3DOF(L1, L2, L3, expX, ...
                                            expY, theta1, theta2, theta3);
    scatter(Joint(end,1), Joint(end,2));
    theta1 = Theta(1, 1);
    theta2 = Theta(2, 1);
    theta3 = Theta(3, 1);
end

for i = radius: -radius/10: -radius
    expX = i;
    expY = -sqrt(r_sq - expX^2);
    cla;
    images.roi.Circle(gca,'Center',[0 0],'Radius',radius, 'Facealpha', 0.05);
    % You can modify the Kp value defined in PLANAR_INV_KIN_3DOF to modify
    % the inverse jacobian controller behavior.
    [expPoint, Joint, Theta] = PLANAR_INV_KIN_3DOF(L1, L2, L3, expX, ...
                                            expY, theta1, theta2, theta3);
    theta1 = Theta(1, 1);
    theta2 = Theta(2, 1);
    theta3 = Theta(3, 1);
end

Results