activity
20192025
most citedDifferential Dynamic Programming for Multi-Phase Rigid Contact Dynamics

87 citations · 256 across the 24 of their papers we have counts for

collaborators
Showing 2022Show all

9 papers · 1 filter

cs.CV2022★ 70 cited

MegaPose: 6D Pose Estimation of Novel Objects via Render & Compare

Yann Labbé, Lucas Manuelli, Arsalan Mousavian +7

We introduce MegaPose, a method to estimate the 6D pose of novel objects, that is, objects unseen during training. At inference time, the method only assumes knowledge of (i) a reg…

cs.RO2022

Constrained Differential Dynamic Programming: A primal-dual augmented Lagrangian approach

Wilson Jallet, Antoine Bambade, Nicolas Mansard +1

Trajectory optimization is an efficient approach for solving optimal control problems for complex robotic systems. It relies on two key components: first the transcription into a s…

cs.RO2022★ 1 cited

ProxNLP: a primal-dual augmented Lagrangian solver for nonlinear programming in Robotics and beyond

Wilson Jallet, Antoine Bambade, Nicolas Mansard +1

Mathematical optimization is the workhorse behind several aspects of modern robotics and control. In these applications, the focus is on constrained optimization, and the ability t…

cs.RO2022★ 1 cited

Differentiable Collision Detection: a Randomized Smoothing Approach

Louis Montaut, Quentin Le Lidec, Antoine Bambade +3

Collision detection appears as a canonical operation in a large range of robotics applications from robot control to simulation, including motion planning and estimation. While the…

cs.RO2022

Enforcing the consensus between Trajectory Optimization and Policy Learning for precise robot control

Quentin Le Lidec, Wilson Jallet, Ivan Laptev +2

Reinforcement learning (RL) and trajectory optimization (TO) present strong complementary advantages. On one hand, RL approaches are able to learn global control policies directly…

cs.RO2022★ 3 cited

Augmenting differentiable physics with randomized smoothing

Quentin Le Lidec, Louis Montaut, Cordelia Schmid +2

In the past few years, following the differentiable programming paradigm, there has been a growing interest in computing the gradient information of physical processes (e.g., physi…

math.OC2022

Stagewise Newton Method for Dynamic Game Control with Imperfect State Observation

Armand Jordana, Bilal Hammoud, Justin Carpentier +1

In this letter, we study dynamic game optimal control with imperfect state observations and introduce an iterative method to find a local Nash equilibrium. The algorithm consists o…

cs.RO2022

Collision Detection Accelerated: An Optimization Perspective

Louis Montaut, Quentin Le Lidec, Vladimir Petrik +2

Collision detection between two convex shapes is an essential feature of any physics engine or robot motion planner. It has often been tackled as a computational geometry problem,…

cs.RO2022★ 2 cited

Leveraging Randomized Smoothing for Optimal Control of Nonsmooth Dynamical Systems

Quentin Le Lidec, Fabian Schramm, Louis Montaut +3

Optimal control (OC) algorithms such as Differential Dynamic Programming (DDP) take advantage of the derivatives of the dynamics to efficiently control physical systems. Yet, in th…