def main():
    # Initial Parameters -> ABB IRB910SC
    # Product Manual: https://search.abb.com/library/Download.aspx?DocumentID=3HAC056431-001&LanguageCode=en&DocumentPartId=&Action=Launch

    # Working range (Axis 1, Axis 2)
    axis_wr = [[-140.0, 140.0], [-150.0, 150.0]]
    # Length of Arms (Link 1, Link2)
    arm_length = [0.3, 0.25]

    # DH (Denavit-Hartenberg) parameters
    theta_0 = [0.0, 0.0]
    a = [arm_length[0], arm_length[1]]
    d = [0.0, 0.0]
    alpha = [0.0, 0.0]

    # Initialization of the Class (Control Manipulator)
    # Input:
    #   (1) Robot name         [String]
    #   (2) DH Parameters      [DH_parameters Structure]
    #   (3) Axis working range [Float Array]
    scara = manipulator.Control(
        'ABB IRB 910SC (SCARA)',
        manipulator.DH_parameters(theta_0, a, d, alpha), axis_wr)

    # Test Results (Select one of the options -> See below)
    test_kin = 'IK'

    if test_kin == 'FK':
        scara.forward_kinematics(0, [0.68, 0.12], False)
    elif test_kin == 'IK':
        # Inverse Kinematics Calculation -> Default Calculation method
        #scara.inverse_kinematics([0.35, 0.15], 1)
        # Inverse Kinematics Calculation -> Jacobian Calculation method
        scara.inverse_kinematics_jacobian([0.35, 0.15], [0.0, 0.0], 0.0001,
                                          10000)
    elif test_kin == 'BOTH':
        scara.forward_kinematics(0, [0.0, 45.0], True)
        scara.inverse_kinematics(scara.p, 0)

    # 1. Display the entire environment with the robot and other functions.
    # 2. Display the work envelope (workspace) in the environment (depends on input).
    # Input:
    #  (1) Work Envelop Parameters
    #       a) Visible                   [BOOL]
    #       b) Type (0: Mesh, 1: Points) [INT]
    scara.display_environment([True, 1])
예제 #2
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def main():
    # Initial Parameters -> ABB IRB910SC
    # Product Manual: https://search.abb.com/library/Download.aspx?DocumentID=3HAC056431-001&LanguageCode=en&DocumentPartId=&Action=Launch

    # Working range (Axis 1, Axis 2)
    axis_wr = [[-140.0, 140.0], [-150.0, 150.0]]
    # Length of Arms (Link 1, Link2)
    arm_length = [0.3, 0.25]

    # DH (Denavit-Hartenberg) parameters
    theta_0 = [0.0, 0.0]
    a = [arm_length[0], arm_length[1]]
    d = [0.0, 0.0]
    alpha = [0.0, 0.0]

    # Initialization of the Class (Control Manipulator)
    # Input:
    #   (1) Robot name         [String]
    #   (2) DH Parameters      [DH_parameters Structure]
    #   (3) Axis working range [Float Array]
    scara = manipulator.Control(
        'ABB IRB 910SC (SCARA)',
        manipulator.DH_parameters(theta_0, a, d, alpha), axis_wr)
    """
    Example (1): 
        Description:
            Chack Target (Point) -> Check that the goal is reachable for the robot

        Cartesian Target:
            x = {'calc_type': 'IK', 'p': [0.20, 0.60], 'cfg': 0}
        Joint Target:
            x = {'calc_type': 'FK', 'theta': [0.0, 155.0], 'degree_repr': True}

        Call Function:
            res = scara.check_target(check_cartesianTarget)

    Example (2): 
        Description:
            Test Results of the kinematics.

        Forward Kinematics:
            x.forward_kinematics(1, [0.0, 0.0], 'rad')
        Inverse Kinematics:
            (a) Default Calculation method
                x.inverse_kinematics([0.35, 0.15], 1)
            (b) Jacobian Calculation method
                x.inverse_kinematics_jacobian([0.35, 0.15], [0.0, 0.0], 0.0001, 10000)
        Both kinematics to each other:
            x.forward_kinematics(0, [0.0, 45.0], 'deg')
            x.inverse_kinematics(x.p, 1)
    """

    # Test Trajectory (Select one of the options - Create a trajectory structure -> See below)
    test_trajectory = 'Default_3'

    # Structure -> Null
    trajectory_str = []

    if test_trajectory == 'Circle':
        # Generating a trajectory structure for a circle
        # Input:
        #   (1) Circle Centroid [Float Array]
        #   (2) Radius          [Float]
        x, y = generate_circle([0.25, -0.25], 0.1)

        # Initial (Start) Position
        trajectory_str.append({
            'interpolation': 'joint',
            'start_p': [0.50, 0.0],
            'target_p': [x[0], y[0]],
            'step': 25,
            'cfg': 1
        })

        for i in range(len(x) - 1):
            trajectory_str.append({
                'interpolation': 'linear',
                'start_p': [x[i], y[i]],
                'target_p': [x[i + 1], y[i + 1]],
                'step': 5,
                'cfg': 1
            })

    elif test_trajectory == 'Rectangle':
        # Generating a trajectory structure for a rectangle
        # Input:
        #   (1) Rectangle Centroid         [Float Array]
        #   (2) Dimensions (width, height) [Float Array]
        #   (3) Angle (Degree)             [Float]
        x, y = generate_rectangle([-0.25, 0.25], [0.15, 0.15], 0.0)

        # Initial (Start) Position
        trajectory_str.append({
            'interpolation': 'joint',
            'start_p': [0.50, 0.0],
            'target_p': [x[0], y[0]],
            'step': 50,
            'cfg': 0
        })

        for i in range(len(x) - 1):
            trajectory_str.append({
                'interpolation': 'linear',
                'start_p': [x[i], y[i]],
                'target_p': [x[i + 1], y[i + 1]],
                'step': 25,
                'cfg': 0
            })

    elif test_trajectory == 'Default_1':
        # Initial (Start) Position
        trajectory_str.append({
            'interpolation': 'linear',
            'start_p': [0.50, 0.0],
            'target_p': [0.5, 0.0],
            'step': 100,
            'cfg': 0
        })

    elif test_trajectory == 'Default_2':
        # Generating a trajectory structure between two points
        trajectory_str.append({
            'interpolation': 'joint',
            'start_p': [0.30, 0.0],
            'target_p': [0.0, 0.40],
            'step': 50,
            'cfg': 1
        })

    elif test_trajectory == 'Default_3':
        # Generating a trajectory structure between three points
        trajectory_str.append({
            'interpolation': 'linear',
            'start_p': [0.30, 0.0],
            'target_p': [0.40, 0.30],
            'step': 25,
            'cfg': 1
        })
        trajectory_str.append({
            'interpolation': 'linear',
            'start_p': [0.40, 0.30],
            'target_p': [0.20, 0.40],
            'step': 25,
            'cfg': 1
        })

    elif test_trajectory == 'Default_4':
        # Generating a trajectory structure between four points
        trajectory_str.append({
            'interpolation': 'linear',
            'start_p': [0.30, 0.0],
            'target_p': [0.40, 0.30],
            'step': 25,
            'cfg': 1
        })
        trajectory_str.append({
            'interpolation': 'linear',
            'start_p': [0.40, 0.30],
            'target_p': [0.20, 0.40],
            'step': 25,
            'cfg': 1
        })
        trajectory_str.append({
            'interpolation': 'linear',
            'start_p': [0.20, 0.40],
            'target_p': [0.0, 0.30],
            'step': 25,
            'cfg': 1
        })

    # Structure -> Null
    check_cartesianTrajectory_str = []

    for i in range(len(trajectory_str)):
        # Generating a trajectory from a structure
        x, y, cfg = scara.generate_trajectory(trajectory_str[i])

        for j in range(trajectory_str[i]['step']):
            # Create a Cartesian trajectory structure for each of the points and configurations
            check_cartesianTrajectory_str.append({
                'calc_type': 'IK',
                'p': [x[j], y[j]],
                'cfg': cfg[j]
            })
            # Adding points and configurations to the resulting trajectory
            scara.trajectory[0].append(x[j])
            scara.trajectory[1].append(y[j])
            scara.trajectory[2].append(cfg[j])

    # Check that the trajectory points for the robot are reachable
    tP_err = scara.check_trajectory(check_cartesianTrajectory_str)

    # Smoothing the trajecotory using Bézier Curve (3 points -> Quadratic, 4 -> Points Cubic)
    tP_smooth = False

    if tP_smooth == True:
        smooth_trajectory = [[], [], []]
        try:
            # Check that trajectory smoothing is possible and smooth the trajectory using an appropriate method
            [smooth_trajectory[0], smooth_trajectory[1],
             smooth_trajectory[2]] = scara.smooth_trajectory(trajectory_str)
            # Trajectory smoothing is successful
            scara.trajectory = smooth_trajectory
        except TypeError:
            print(
                '[INFO] Trajectory smoothing is not possible (Insufficient or too many entry points).'
            )

    # 1. Display the entire environment with the robot and other functions.
    # 2. Display the work envelope (workspace) in the environment (depends on input).
    # Input:
    #  (1) Work Envelop Parameters
    #       a) Visible                   [BOOL]
    #       b) Type (0: Line, 1: Points) [INT]
    scara.display_environment([True, 1])

    if True in tP_err[0]:
        # Trajectory Error (some points are not not reachable)
        scara.init_animation()
    else:
        # Call the animator for the SCARA Robotics Arm (if the results of the solution are error-free).
        animator = animation.FuncAnimation(scara.figure,
                                           scara.start_animation,
                                           init_func=scara.init_animation,
                                           frames=len(scara.trajectory[0]),
                                           interval=2,
                                           blit=True,
                                           repeat=False)
        # Save Animation
        animator.save(f'{test_trajectory}.gif', fps=30, bitrate=1000)