Near-optimal combination of disparity across a log-polar scaled visual field
Near-optimal combination of disparity across a log-polar scaled visual field
The human visual system is foveated: we can see fine spatial details in central vision, whereas resolution is poor in our peripheral visual field, and this loss of resolution follows an approximately logarithmic decrease. Additionally, our brain organizes visual input in polar coordinates. Therefore, the image projection occurring between retina and primary visual cortex can be mathematically described by the log-polar transform. Here, we test and model how this space-variant visual processing affects how we process binocular disparity, a key component of human depth perception. We observe that the fovea preferentially processes disparities at fine spatial scales, whereas the visual periphery is tuned for coarse spatial scales, in line with the naturally occurring distributions of depths and disparities in the real-world. We further show that the visual system integrates disparity information across the visual field, in a near-optimal fashion. We develop a foveated, log-polar model that mimics the processing of depth information in primary visual cortex and that can process disparity directly in the cortical domain representation. This model takes real images as input and recreates the observed topography of human disparity sensitivity. Our findings support the notion that our foveated, binocular visual system has been moulded by the statistics of our visual environment.
Maiello, Guido
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Chessa, Manuela
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Bex, Peter J.
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Solari, Fabio
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10 April 2020
Maiello, Guido
c122b089-1bbc-4d3e-b178-b0a1b31a5295
Chessa, Manuela
6a3ac515-782f-44a0-9a4e-85ffceb710c5
Bex, Peter J.
6e6bd07d-1136-4163-91d1-1144ef209570
Solari, Fabio
da14eec1-53f6-45a5-913b-5c13282c1e8e
Maiello, Guido, Chessa, Manuela, Bex, Peter J. and Solari, Fabio
(2020)
Near-optimal combination of disparity across a log-polar scaled visual field.
PLoS Computational Biology, 16 (4), [e1007699].
(doi:10.1371/journal.pcbi.1007699).
Abstract
The human visual system is foveated: we can see fine spatial details in central vision, whereas resolution is poor in our peripheral visual field, and this loss of resolution follows an approximately logarithmic decrease. Additionally, our brain organizes visual input in polar coordinates. Therefore, the image projection occurring between retina and primary visual cortex can be mathematically described by the log-polar transform. Here, we test and model how this space-variant visual processing affects how we process binocular disparity, a key component of human depth perception. We observe that the fovea preferentially processes disparities at fine spatial scales, whereas the visual periphery is tuned for coarse spatial scales, in line with the naturally occurring distributions of depths and disparities in the real-world. We further show that the visual system integrates disparity information across the visual field, in a near-optimal fashion. We develop a foveated, log-polar model that mimics the processing of depth information in primary visual cortex and that can process disparity directly in the cortical domain representation. This model takes real images as input and recreates the observed topography of human disparity sensitivity. Our findings support the notion that our foveated, binocular visual system has been moulded by the statistics of our visual environment.
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Accepted/In Press date: 30 January 2020
Published date: 10 April 2020
Additional Information:
Funding Information:
PJB was supported by National Institutes of Health grant R01EY029713 (www.nih.gov). GM was supported by a Marie-Skłodowska-Curie Actions Individual Fellowship H2020-MSCA-IF-2017: ‘VisualGrasping’ Project ID: 793660 (http:// ec.europa.eu/). The funders had no role in study design, data collection and analysis, decision to publish, or preparation of the manuscript.
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Local EPrints ID: 485121
URI: http://eprints.soton.ac.uk/id/eprint/485121
ISSN: 1553-734X
PURE UUID: a24d795c-d31d-477b-81e0-698cba7bbc24
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Date deposited: 29 Nov 2023 18:07
Last modified: 18 Mar 2024 04:11
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Author:
Guido Maiello
Author:
Manuela Chessa
Author:
Peter J. Bex
Author:
Fabio Solari
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