Enhanced Low-Dimensional Sensing Mapless Navigation of Terrestrial Mobile Robots Using Double Deep Reinforcement Learning Techniques

  • Linda Dotto De Moraes UFSM
  • Victor Augusto Kich UFSM
  • Alisson Henrique Kolling UFSM
  • Jair Augusto Bottega UFSM
  • Ricardo Bedin Grando Universidad Tecnológica del Uruguay
  • Anselmo Rafael Cukla UFSM
  • Daniel Fernando Tello Gamarra UFSM

Resumo


In this study, we present two distinct approaches of Deep Reinforcement Learning (Deep-RL) algorithms for a mobile robot. The research methodology primarily involves a comparative analysis between a Deep-RL strategy grounded in the foundational Deep Q-Network (DQN) algorithm, and the Double Deep Q-Network (DDQN) algorithm. The agents in these approaches leverage 24 measurements from laser range sampling, coupled with the agent’s positional differentials and orientation relative to the target. This amalgamation of data influences the agents’ determinations regarding navigation, ultimately dictating the robot’s velocities. By embracing this parsimonious sensory framework as proposed, we successfully showcase the training of an agent for proficiently executing navigation tasks and adeptly circumventing obstacles. Notably, this accomplishment is attained without a dependency on intricate sensory inputs like those inherent to image-centric methodologies. The proposed methodology is evaluated in three different real environments, revealing that Double Deep structures significantly enhance the navigation capabilities of mobile robots compared to simple Q structures.
Publicado
09/10/2023
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MORAES, Linda Dotto De; KICH, Victor Augusto; KOLLING, Alisson Henrique; BOTTEGA, Jair Augusto; GRANDO, Ricardo Bedin; CUKLA, Anselmo Rafael; GAMARRA, Daniel Fernando Tello. Enhanced Low-Dimensional Sensing Mapless Navigation of Terrestrial Mobile Robots Using Double Deep Reinforcement Learning Techniques. In: SIMPÓSIO BRASILEIRO DE ROBÓTICA E SIMPÓSIO LATINO AMERICANO DE ROBÓTICA (SBR/LARS), 15. , 2023, Salvador/BA. Anais [...]. Porto Alegre: Sociedade Brasileira de Computação, 2023 . p. 337-342.