Robotics; Human-Robot Collaboration, Learning and Adaptive Control; Movement Representation and Generation
64289 Darmstadt, Germany
Office. Room E325, Robert-Piloty-Gebaeude S2|02
His main research interest is in robotics, specifically in the area of control, learning and human-robot collaboration.
Guilherme received his PhD from the Australian Centre for Field Robotics (ACFR). He did his work under the supervision of Hugh Durrant-Whyte, Surya Singh, David Rye, and Ian Manchester. Motivated by the mining industry, his work investigated the combined use of data-driven iterative learning control and classical disturbance observers applied to autonomous excavators. His thesis is available here.
Between 2005-2007 he did his masters at the Tokyo Institute of Technology (TITECH) in the field of precision positioning control. Guilherme also worked from 2007 to 2009 at IHI Corporation researching new mechanical designs and control of heavy industrial equipment for factory automation.
Complete list of publications: Publication Page
Imitation learning is useful to endow robots with skills that are difficult, if not impossible, to program by hand. For example, a golf swing movement that exploits the redundancy of a 7 degree-of-freedom arm, or a collaborative skill that must be coordinated with the movement of a human partner. Kinesthetic teaching and teleoperation are now widely accepted methods to provide demonstrations for imitation learning, mainly because they avoid the correspondence problem. However, these methods are still far from ideal. In human-robot collaboration, kinesthetic teaching is disruptive and natural interactions cannot be demonstrated. When learning skills, the physical embodiment of the robot obstructs truly optimal and natural human demonstrations.
Ideally robots should learn simply by observing the human. Direct observations poses the problem that a movement that can be demonstrated well by a human may not be kinematically feasible for robot reproduction. In this paper we address this problem by using stochastic search to both find the appropriate location of the demonstration reference frame w.r.t the robot, and to adapt the demonstrated trajectory, simultaneously. This means that a human demonstrator can show the skill anywhere without worrying if the robot is capable or not of reproducing it kinematically. Our optimizer aims at finding a feasible mapping for the robot such that its movement resembles the original human demonstration.
While probabilistic models are useful to classify and infer trajectories, a common problem is that their construction usually requires the time alignment of training data such that spatial correlations can be properly captured. In a single-agent robot case this is usually not a problem as robots move in a controlled manner. However, when the human is the agent that provides observations, repeatability and temporal consistency becomes an issue as it is not trivial to align partially observed trajectories of the observed human with the probabilistic model, particularly online and under occlusions. Since the goal of the human movement is unknown, it is difficult to estimate the progress or phase of the movement. We approach this problem by testing many sampled hypotheses of his/her movement speed online. This usually allow us to recognize the human action and generate the appropriate robot trajectory. The video shows some of the benefits of estimating phases for faster robot reactions. It also shows the interesting case when the robot tries to predict the human motion too early, therefore leading to some awkward/erroneous coordination. Details can be found in this paper.
Gaussians allow us to compute things easily. The use of Gaussians to represent Interaction ProMPs means that human-robot movements correlate linearly. Empirically we tested that this assumption actually holds locally, but they do not allow us to create a single interaction model that has global coverage of the state-space. Moreover, as a single Interaction ProMP only represents one task, multiple tasks require multiple Interaction ProMPs trained independently. Here we propose a mixture of interaction primitives where tasks are learned from unlabeled data, in an unsupervised fashion. Referring to the figure below, during the training, the algorithm receives unlabeled weights of several demonstrations and improves the estimates of the parameters that describe multiple human-robot collaborative tasks. During inference, the method generates a posterior distribution of trajectories conditioned on the most probable mixture component with respect to the current observation of the human.
Details of the work can be found here.
This video shows a robot coworker helping a human assembling a toolbox. Differently from our previous video, here the tasks are learned from unlabeled data, in an unsupervised fashion. We introduce the use of a mixture of Interaction Probabilistic Movement Primitives.
Interaction Probabilistic Movement Primitive (Interaction ProMP) is a probabilistic framework based on Movement Primitives that allows for both human action recognition and for the generation of collaborative robot policies. The parameters that describe the interaction between human-robot movements are learned via imitation learning. The procedure results in a probabilistic model from which the collaborative robot movement is obtained by (1) conditioning at the current observation of the human, and (2) inferring the corresponding robot trajectory and its uncertainty.
The illustration below summarizes the workflow of Interaction ProMP where the distribution of human-robot parameterized trajectories is abstracted to a single bivariate Gaussian. The conditioning step is shown as the slicing of the distribution a the observation of the human. In the real case, the distribution is multivariate and correlates all the weights of all demonstrations.
You can read the paper here.
Interactive Reaching Task and Toolbox Assembly.
This video shows how kinesthetic teach-in is used to obtain pairs of human-robot trajectories, which are then used as training data for the realization of Interaction Probabilistic Movement Primitives. It also shows a practical application of the method where the robot is used as a coworker to help a human assembling a toolbox. In this case the different collaborative tasks have been previously hand-labeled and the interaction primitives were learned independent from each other.
A Personal Assistive Robot
This video shows our robot being used as a caregiver assistive robot. The algorithm is based on Interaction Probabilistic Movement Primitives. Details of the algorithm can be found in this work.
Aligning the phase of the motion of different trajectories to a single reference phase is usually a recurrent problem. This is particularly an issue of probabilistic models that are constructed from multiple demonstrations. Often Dynamic Time Warping (DTW) is used. It provides a global optimal solution and works pretty well when trajectories are somewhat similar. When trajectories are extremely different DTW tends to generate unnatural solutions, usually caused by having many time indexes of one trajectory being repeated at the other trajectory. Heuristics to avoid this problem were already addressed in the seminal paper of Sakoe and Chiba 1978. This problem is critical for trajectories of dynamical systems and one alternative is to enforce a 1:1 mapping on time indexes. This can be achieved by imposing a smooth function on the time alignment mapping using local optimization. The code in the repo provides this idea implemented in Matlab. There is no free lunch, we trade-off the heuristics of DTW by the usual heuristics of a local optimizer (initial guess, learning rate, convergence criteria). But in my experience, the usual parameters of an optimizer are much easier to adjust and cover a larger range of data input. Try it yourself: source code with a short explanation of the method in a pdf document can be found here https://github.com/gjmaeda/LocalTimeWarping If you find the code useful and use it in your work you can cite this paper http://www.ausy.tu-darmstadt.de/uploads/Team/PubGJMaeda/gjm_2016_AURO_c.pdf