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The chapter delves into advanced concepts of kinematics and dynamics essential for robotic systems, examining forward and inverse kinematics, redundant manipulators, Jacobian analysis, and dynamic modeling through Newton-Euler and Lagrangian formulations. It highlights the significance of force and torque control for physical interaction between robots and their environments, emphasizing flexibility and stability in robotic movements.
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Term: Forward Kinematics
Definition: The process of determining the position and orientation of a robot's end-effector based on known joint parameters.
Term: Inverse Kinematics
Definition: The method of calculating the joint parameters needed to achieve a desired position and orientation of the end-effector.
Term: Redundant Manipulators
Definition: Robotic systems with more degrees of freedom than necessary, allowing for greater flexibility in motion and obstacle avoidance.
Term: Jacobian Matrix
Definition: A matrix that relates joint velocities to end-effector velocities, used for velocity and acceleration calculations.
Term: Dynamic Modeling
Definition: The mathematical formulation of how forces and torques affect robot motion, enabling predictions based on control inputs.
Term: Force Control
Definition: A control strategy ensuring a robot applies a specific force to interact physically with its environment.
Term: Torque Control
Definition: A technique that commands the amount of rotational force each joint motor should exert, enhancing compliance and adaptability.