The Transferability Approach: Crossing the Reality Gap in Evolutionary Robotics

By Sylvain Koos, Jean-Baptiste Mouret, Stéphane Doncieux. 2013

303 citations recorded by the source corpus.

The reality gap, which often makes controllers evolved in simulation inefficient once transferred onto the physical robot, remains a critical issue in evolutionary robotics (ER). We hypothesize that this gap highlights a conflict between the efficiency of the solutions in simulation and their transferability from simulation to reality: the most efficient solutions in simulation often exploit badly modeled phenomena to achieve high fitness values with unrealistic behaviors. This hypothesis leads to the transferability approach, a multiobjective formulation of ER in which two main objectives are optimized via a Pareto-based multiobjective evolutionary algorithm: 1) the fitness; and 2) the transferability, estimated by a simulation-to-reality (STR) disparity measure. To evaluate this second objective, a surrogate model of the exact STR disparity is built during the optimization. This transferability approach has been compared to two reality-based optimization methods, a noise-based approach inspired from Jakobi's minimal simulation methodology and a local search approach. It has been validated on two robotic applications: 1) a navigation task with an e-puck robot; and 2) a walking task with a 8-DOF quadrupedal robot. For both experimental setups, our approach successfully finds efficient and well-transferable controllers only with about ten experiments on the physical robot.

Subfields: Artificial Intelligence, Computational Theory and Mathematics, Robotics & Control

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Artificial Intelligence

  1. Jeff Clune
  2. Kenneth O. Stanley
  3. Joel Lehman
  4. Sergey Levine
  5. Chelsea Finn
  6. J. Urgen Schmidhuber
  7. Julian Ibarz
  8. Pieter Abbeel

In Computational Theory and Mathematics

  1. Julian Ibarz
  2. Yiannis Demiris
  3. Sergey Levine
  4. Kenneth O. Stanley
  5. Antoine Cully
  6. Jeff Clune
  7. Konstantinos Bousmalis
  8. Joel Lehman

In Robotics & Control

  1. Julian Ibarz
  2. A. Irpan
  3. Konstantinos Bousmalis
  4. Kanishka Rao
  5. Yiannis Demiris
  6. Sergey Levine
  7. Kenneth O. Stanley
  8. Jeff Clune

Citations in the corpus