M.Tech I Year II Semester (R17)
Upon the completion of this course, the student will be able to
Spatial Descriptions and Transformations: Introduction - Descriptions: positions, orientations and frames - Mappings: Changing descriptions from frame to frame - Operators: translations, rotations, transformations, Transformation arithmetic - Transform equations - More on representation of orientation.
Manipulator Kinematics and Inverse Kinematics Introduction - Link description - Link connection description - convention for affixing frames to links - Manipulator kinematics - Actuator space, Joint space and Cartesian space - Examples: Kinematics of two industrial robots - Computational considerations.
Jacobians: Velocities and Static Forces: Introduction - Notation for time varying position and orientation - Linear and Rotation of velocity of rigid bodies - More on angular velocity - Motion of the links of a Robot - Velocity “ propagation” from link to link – Jacobians – Singularities- Static forces in Manipulators - Jacobians in the force domain - Cartesian transformation of velocities and static forces.
Manipulator Dynamics: The structure of the Manipulator dynamic equations, Lagrangian Formulation of manipulator Dynamics, Formulating manipulator dynamics in Cartesian space, Computational considerations: Linear Control of Manipulators: Introduction, Feedback and closed loop control, Second order linear systems, Control of second order systems, Control law partitioning – Trajectory, Following control, Disturbance rejection, Continuous Vs. Discrete time control, Modeling and control of a single joint, Architecture of industrial robot controller.
Non - Linear Control & Force Control of Manipulators: Introduction, Nonlinear and time, varying systems, multi-input, Multi-output control systems, the control problem for manipulators, Practical considerations, Present industrial robot control systems, Lyapunov stability analysis, Cartesian based control systems - adaptive control. A frame work for force control of a spring mass systems.
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