Differential dynamic programming (DDP)

Differential dynamic programming

Differential dynamic programming is an optimal control algorithm used to optimize trajectories. It was introduced in 1966 and uses locally-quadratic models of the dynamics and cost functions, displaying quadratic convergence. It is related to Pantoja's step-wise Newton's method.

1 courses cover this concept

CS 294-40: Learning for robotics and control

UC Berkeley

Fall 2008

This advanced course focuses on the applications of machine learning in the robotics and control field. It covers a wide range of topics including Markov Decision Processes, control theories, estimation methodologies, and robotics principles. Recommended for graduate students.

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