# Embodied robots driven by self-organized environmental feedback

**Authors:** Frederike Kubandt, Michael Nowak, Tim Koglin, Claudius Gros, Bulcsu, Sandor

arXiv: 1905.07153 · 2019-07-18

## TL;DR

This paper explores how snake-like robots can develop complex behaviors through self-organizing principles driven by environmental feedback, without external sensors, leading to emergent locomotion and interaction behaviors.

## Contribution

It demonstrates that mechanical coupling and sensorimotor loops can produce self-organized locomotive behaviors in passive, segmented robots without external sensing.

## Key findings

- Robots exhibit complex behaviors like pushing blocks and climbing slopes.
- Locomotion arises from self-organized limit cycles in sensorimotor loops.
- Behavioral transitions are characterized by bifurcations in dynamical systems.

## Abstract

Which kind of complex behavior may arise from self-organizing principles? We investigate this question for the case of snake-like robots composed of passively coupled segments, with every segment containing two wheels actuated separately by a single neuron. The robot is self organized both on the level of the individual wheels and with respect to inter-wheel coordination, which arises exclusively from the mechanical coupling of the individual wheels and segments. For the individual wheel, the generating principle proposed results in locomotive states that correspond to self-organized limit cycles of the sensorimotor loop.   Our robot interacts with the environment by monitoring the state of its actuators, that is via propriosensation. External sensors are absent. In a structured environment the robot shows complex emergent behavior that includes pushing movable blocks around, reversing direction when hitting a wall and turning when climbing a slope. On flat grounds the robot wiggles in a snake-like manner, when moving at higher velocities. We also investigate the emergence of motor primitives, viz the route to locomotion, which is characterized by a series of local and global bifurcations in terms of dynamical system theory.

## Full text

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## Figures

14 figures with captions in the complete paper: https://tomesphere.com/paper/1905.07153/full.md

## References

38 references — full list in the complete paper: https://tomesphere.com/paper/1905.07153/full.md

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Source: https://tomesphere.com/paper/1905.07153