Remove outdated reference in computation chapter.
PiperOrigin-RevId: 536818445 Change-Id: I6974855bfd0aee1c28651ad577a185b63d71c187
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@@ -1169,9 +1169,7 @@ we obtain the unconstrained problem
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:label: eq:reduced
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The function :math:`s(\cdot)` plays the role of a soft-constraint penalty. It can be shown to be convex and
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once-continuously-differentiable. In the case of pyramidal friction cones it is a quadratic spline. This reduced
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formulation is the basis for the efficient new solvers introduced in MuJoCo 1.50, as well as new optimal control methods
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such as Goal-Directed Dynamics which we are developing.
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once-continuously-differentiable. In the case of pyramidal friction cones it is a quadratic spline.
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Another appealing feature of the reduced formulation is that the inverse dynamics can be easily computed. Since the
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above problem is unconstrained and convex, the unique global minimum makes the gradient vanish. This yields the identity
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