This paper addresses the problem of safety-critical control of autonomous robots, considering the ubiquitous uncertainties arising from unmodeled dynamics and noisy sensors. To take into account these uncertainties, probabilistic state estimators are often deployed to obtain a belief over possible states. Namely, Particle Filters (PFs) can handle arbitrary non-Gaussian distributions in the robot's state. In this work, we define the belief state and belief dynamics for continuous-discrete PFs and construct safe sets in the underlying belief space. We design a controller that provably keeps the robot's belief state within this safe set. As a result, we ensure that the risk of the unknown robot's state violating a safety specification, such as...
In order for autonomous systems like robots, drones, and self-driving cars to be reliably introduced...
Common control systems for mobile robots include the use of some deterministic control law coupled w...
The problem of safely learning and controlling a dynamical system - i.e., of stabilizing an original...
In many real-world robotic scenarios, we cannot assume exact knowledge about a robot’s state due to ...
The increasing complexity of modern robotic systems and the environments they operate in necessitate...
Navigating through the environment is a fundamental capability for mobile robots, which is still ver...
Advances in computer vision and machine learning enable robots to perceive their surroundings in pow...
© Springer International Publishing Switzerland 2017. The limited nature of robot sensors make many ...
We consider the partially observable control problem where it is potentially necessary to perform co...
Abstract-Safe control of dynamical systems that satisfy temporal invariants expressing various safet...
In this paper, we develop a novel and safe control design approach that takes demonstrations provide...
Abstract — This paper reports on a Gaussian belief-space planning formulation for mobile robots that...
Enforcing safety of robotic systems in the presence of stochastic uncertainty is a challenging probl...
A multi-agent partially observable Markov decision process (MPOMDP) is a modeling paradigm used for ...
We are captivated by the promise of autonomous systems in our everyday life. However, ensuring that ...
In order for autonomous systems like robots, drones, and self-driving cars to be reliably introduced...
Common control systems for mobile robots include the use of some deterministic control law coupled w...
The problem of safely learning and controlling a dynamical system - i.e., of stabilizing an original...
In many real-world robotic scenarios, we cannot assume exact knowledge about a robot’s state due to ...
The increasing complexity of modern robotic systems and the environments they operate in necessitate...
Navigating through the environment is a fundamental capability for mobile robots, which is still ver...
Advances in computer vision and machine learning enable robots to perceive their surroundings in pow...
© Springer International Publishing Switzerland 2017. The limited nature of robot sensors make many ...
We consider the partially observable control problem where it is potentially necessary to perform co...
Abstract-Safe control of dynamical systems that satisfy temporal invariants expressing various safet...
In this paper, we develop a novel and safe control design approach that takes demonstrations provide...
Abstract — This paper reports on a Gaussian belief-space planning formulation for mobile robots that...
Enforcing safety of robotic systems in the presence of stochastic uncertainty is a challenging probl...
A multi-agent partially observable Markov decision process (MPOMDP) is a modeling paradigm used for ...
We are captivated by the promise of autonomous systems in our everyday life. However, ensuring that ...
In order for autonomous systems like robots, drones, and self-driving cars to be reliably introduced...
Common control systems for mobile robots include the use of some deterministic control law coupled w...
The problem of safely learning and controlling a dynamical system - i.e., of stabilizing an original...