ROBOTICS LAB · INTERACTIVE TUTORIAL 01 A robot knows its joint angles. But where is its tool? Or, given a target in space, which angles should it choose? Explore both directions using a live three-degree-of-freedom manipulator. 3-DOF manipulator Denavit–Hartenberg Closed-form IK Vue.js simulator 01 / GEOMETRY AND TRANSFORMS Forward kinematics: from angles to position Consider a three-revolute-joint manipulator: a yawing base \(\theta_1\), a shoulder pitch \(\theta_2\), and an elbow pitch \(\theta_3\). The shoulder sits at height \(h\), and the two planar link lengths are \(L_1\) and \(L_2\). We ignore joint limits, tool offsets, and collisions for this analytical model. Using the standard Denavit–Hartenberg convention, a link transformation \(A_i\) is a product of a rotation about \(z\), a translation along \(z\), a translation along \(x\), and a rotation about \(x\). In homogeneous coordinates: Standard Denavit–Hartenberg transform...
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