| Literature DB >> 27293789 |
Georgios K Kountouriotis1, Callum D Mole2, Natasha Merat3, Richard M Wilkie2.
Abstract
How do animals follow demarcated paths? Different species are sensitive to optic flow and one control solution is to maintain the balance of flow symmetry across visual fields; however, it is unclear whether animals are sensitive to changes in asymmetries when steering along curved paths. Flow asymmetries can alter the global properties of flow (i.e. flow speed) which may also influence steering control. We tested humans steering curved paths in a virtual environment. The scene was manipulated so that the ground plane to either side of the demarcated path produced larger or smaller asymmetries in optic flow. Independent of asymmetries and the locomotor speed, the scene properties were altered to produce either faster or slower globally averaged flow speeds. Results showed that rather than being influenced by changes in flow asymmetry, steering responded to global flow speed. We conclude that the human brain performs global averaging of flow speed from across the scene and uses this signal as an input for steering control. This finding is surprising since the demarcated path provided sufficient information to steer, whereas global flow speed (by itself) did not. To explain these findings, existing models of steering must be modified to include a new perceptual variable: namely global optic flow speed.Entities:
Keywords: asymmetry; driving; locomotion; optic flow; paths; steering
Year: 2016 PMID: 27293789 PMCID: PMC4892451 DOI: 10.1098/rsos.160096
Source DB: PubMed Journal: R Soc Open Sci ISSN: 2054-5703 Impact factor: 2.963
Figure 1.(a) Observer moving through a world with a textured surface. (b) Apparent motion resulting from (a). During curvilinear locomotion optic flow, vectors have different velocities across the scene depending on their proximity to the centre of rotation. Here, a constant curvature path is shown, but the same principle applies to all nonlinear paths. The apparent motion of flow elements near the centre of the rotation (L1) will be slower than that of flow elements further away from the centre of rotation (L2). In order for the observer to extract locomotor speed from optic flow, they would have to sample flow vectors from across the scene and average them.
Figure 2.(a) Example display containing a single ground surface made up of two textured regions (inside and outside of the path; figure 1) as well as the non-textured path. A fixation cross was displayed at the road centre at a constant 16.1 m (approx. 1.2 s) ahead. (b) Veridical flow conditions matched flow speeds to the locomotor speed and caused ‘natural’ asymmetries. (c) Outside faster conditions enhanced asymmetries by increasing the speed of the outside region, and reducing the speed of the inside region. (d) Inside faster conditions increased the speed of the inside region, and reduced the speed of the outside region (this is the slow speed, large asymmetry condition listed in table 1).
Rotation speeds for the ‘inside faster’ conditions. The speeds used in the ‘outside faster’ conditions were identical but switched from outside to inside (and vice versa). SMAS = smaller asymmetry, LGAS = larger asymmetry. Speeds are shown in degrees per second.
| slow speed (6° s−1) | medium speed (13.2° s−1) | fast speed (26.4° s−1) | ||||
|---|---|---|---|---|---|---|
| region | SMAS | LGAS | SMAS | LGAS | SMAS | LGAS |
| outside | 4.5 | 1.5 | 9.9 | 3.3 | 19.8 | 6.6 |
| inside | 7.5 | 10.5 | 16.5 | 23.1 | 33.0 | 46.2 |
Figure 3.(a) Steering bias in asymmetric conditions. Participants were influenced by the average flow speed in a manner consistent with sampling flow vectors from across the scene and then averaging them to derive global flow speed. Steering patterns were not consistent with the flow equalization strategy (where it would be expected to see understeering in the ‘inside faster’ conditions and oversteering in the ‘outside faster’ conditions). (b) The interaction between ‘asymmetry size’ and ‘average speed’ in steering bias, with the equivalent data for the symmetric conditions plotted. Participants were influenced more by the average speed when there was a small difference between the rotation speeds of the two regions, and steering biases were of similar magnitude to conditions that had no asymmetries. (c) Average steering biases over time (lighter coloured regions indicate s.e.m.) for all flow conditions. The biases observed are in line with participants using speed cues from global flow to influence their steering responses. The patterns of steering bias unfolding over time are similar for all asymmetry conditions irrespective of which region was rotated. All bars = s.e.m.