Hugh R. Wilson
== Hugh R. Wilson ==
Hugh R. Wilson is a Canadian-American neuroscientist and vision researcher known for his work in computational neuroscience, visual perception, and neural networks. His research has significantly contributed to understanding spatial vision, motion perception, binocular vision, form perception, and face recognition.
Education
Wilson received his undergraduate degree in Chemistry from Wesleyan University in 1965. He subsequently attended the University of Chicago, where he earned both an MA in Philosophy and a PhD in Chemistry in 1969. His doctoral thesis, "Path Integral Techniques in Nonequilibrium Statistical Mechanics," introduced him to nonlinear dynamics, a theme that would become central to his later work.
Academic Career
Following his doctorate, Wilson completed postdoctoral work at the University of Chicago with Jack D. Cowan. During this period, they developed the Wilson-Cowan equations for networks of excitatory and inhibitory neurons, which became a fundamental model in neural network theory.[1] In 1974, Wilson joined the University of Chicago faculty as an assistant professor, where he established a visual psychophysics laboratory and became a founding member of the Committee on Neurobiology. He served as a professor in the Department of Biophysics and Theoretical Biology, and later in the Department of Ophthalmology and Vision Science until 2000. Wilson then moved to York University in Toronto as the ORDCF Professor of Biology and Computational Vision, holding appointments across multiple departments including Biology, Psychology, Mathematics and Computer Science. From 2006 to 2011, he served as Director of the York Centre for Vision Research, where he spearheaded initiatives resulting in the establishment of the first research-only MRI scanner in the Toronto area in 2010.
Research Contributions
Wilson's research methodology combines psychophysical experiments with computational modeling to understand visual perception. His work encompasses several key areas:
Neural Networks and Nonlinear Dynamics
Wilson is perhaps best known for developing the Wilson-Cowan equations with Jack D. Cowan, which model networks of excitatory and inhibitory neurons. This work, published in the early 1970s, became foundational in neural network theory. His research emphasized nonlinear dynamics in visual perception, demonstrating phenomena such as threshold hysteresis and oscillatory percepts in static stimuli.[2][3][4][5][6][7][8][9][10][11]
Spatial Vision
Wilson pioneered models combining linear filters with compressive contrast nonlinearities, predicting various perceptual phenomena including masking, spatial frequency discrimination, and hyperacuity. He adapted Schrödinger's line element model for wavelength discrimination to spatial frequency and size discrimination, leading to important insights about adaptation effects.[12][13][14][15][16][17][18][19][20][21]
Motion Perception
His work on motion perception demonstrated that motion detection occurs through direction-selective mechanisms rather than stationary flicker detectors. Wilson developed influential models of two-dimensional motion perception, combining Fourier and non-Fourier pathways to explain pattern motion perception.[22] [23] [24] [25] [26] [27] [28] [29] [30] [31]
Face Perception
Wilson developed a mathematical framework for analyzing face perception using radial frequency patterns and synthetic faces. This approach allowed for quantitative exploration of face discrimination, identification, and expression recognition while maintaining mathematical tractability. His work suggested the existence of a neural face space in the fusiform face area.[32][33][34][35][36][37][38][39][40][41]
Binocular Vision
His work demonstrated the coexistence of stereopsis and binocular rivalry, and he developed models explaining the transition between these states.[42] [43][44][45][46][47][48][49][50][51]
Later Career
After becoming Emeritus Professor at York University, Wilson has continued his research, focusing on chaos and hyperchaos in neural circuits and behavior. His recent work extends the Wilson-Cowan equations to larger networks of oscillators and explores decision-making in human action.
Awards and Honors
Wilson has received numerous honors throughout his career, including:
Fellow of the Optical Society of America (1993)Optica (society) Helmholtz Award from the International Neural Network Society (2006)[[1]] Quantrell Award for Excellence in Undergraduate Teaching (1985)
He has held visiting professorships at MIT (1974, 1986-7), McGill University (1995-6), and the University of Western Australia (2005).
References
- ↑ Wilson, H. R.; Cowan, J. D. (1972). "Excitatory and inhibitory interactions in localized populations of model neurons". Biophysical Journal. 12 (1): 1–24.
- ↑ Wilson, H. R.; Cowan, J. D. (1972). "Excitatory and inhibitory interactions in localized populations of model neurons". Biophysical Journal. 12 (1): 1–24.
- ↑ Wilson, H. R.; Cowan, J. D. (1973). "A mathematical theory of the functional dynamics of cortical and thalamic nervous tissue". Kybernetik. 13 (2): 55–80.
- ↑ Wilson, H. R. (1973). "Cooperative phenomena in a homogeneous cortical tissue model". Synergetics: 207–219.
- ↑ Wilson, H. R. (1975). "A synaptic model for spatial frequency adaptation". Journal of Theoretical Biology. 50 (2): 327–352.
- ↑ Wilson, H. R. (1977). "Hysteresis in binocular grating perception: Contrast effects". Vision Research. 17 (7): 843–851.
- ↑ Richards, W.; Wilson, H. R.; Sommer, M. A. (1994). "Chaos in percepts?". Biological Cybernetics. 70 (4): 345–349.
- ↑ Wilson, H. R. (1999). "Spikes, decisions, and actions: the dynamical foundations of neurosciences". Oxford University Press.
- ↑ Wilson, H. R.; Blake, R.; Lee, S. H. (2001). "Dynamics of travelling waves in visual perception". Nature. 412 (6850): 907.
- ↑ Wilson, H. R.; Krupa, B.; Wilkinson, F. (2000). "Dynamics of perceptual oscillations in form vision". Nature Neuroscience. 3 (2): 170.
- ↑ Wilson, H. R. (2019). "Hyperchaos in Wilson-Cowan Oscillator Circuits". Journal of Neurophysiology.
- ↑ Wilson, H. R.; Bergen, J. R. (1979). "A four mechanism model for threshold spatial vision". Vision Research. 19 (1): 19–32.
- ↑ Wilson, H. R.; McFarlane, D. K.; Phillips, G. C. (1983). "Spatial frequency tuning of orientation selective units estimated by oblique masking". Vision Research. 23 (9): 873–882.
- ↑ Wilson, H. R. (1983). "Model for visual curvature discrimination". Journal of the Optical Society of America. 73: 1957–1973.
- ↑ Wilson, H. R.; Gelb, D. J. (1984). "Modified line-element theory for spatial-frequency and width discrimination". Journal of the Optical Society of America A. 1 (1): 124–131.
- ↑ Wilson, H. R.; Regan, D. (1984). "Spatial-frequency adaptation and grating discrimination: predictions of a line-element model". Journal of the Optical Society of America A. 1 (11): 1091–1096.
- ↑ Phillips, G. C.; Wilson, H. R. (1984). "Orientation bandwidths of spatial mechanisms measured by masking". Journal of the Optical Society of America A. 1 (2): 226–232.
- ↑ Wilson, H. R. (1985). "Discrimination of contour curvature: Data and theory". Journal of the Optical Society of America A. 2 (7): 1191–1199.
- ↑ Wilson, H. R. (1986). "Responses of spatial mechanisms can explain hyperacuity". Vision Research. 26 (3): 453–469.
- ↑ Wilson, H. R.; Richards, W. A. (1989). "Mechanisms of contour curvature discrimination". Journal of the Optical Society of America A. 6 (1): 106–115.
- ↑ Stork, D. G.; Wilson, H. R. (1990). "Do Gabor functions provide appropriate descriptions of visual cortical receptive fields?". Journal of the Optical Society of America A. 7 (8): 1362–1373.
- ↑ A model for direction selectivity in threshold motion perception HR Wilson. Biological Cybernetics 51 (4), 213-222. 1985
- ↑ Perceived direction of moving two-dimensional patterns VP Ferrera, HR Wilson. Vision Research 30 (2), 273-287. 1990
- ↑ Perceived speed of moving two-dimensional patterns VP Ferrera, HR Wilson. Vision Research 31 (5), 877-893. 1991
- ↑ A psychophysically motivated model for two-dimensional motion perception HR Wilson, VP Ferrera, C Yo. Visual neuroscience 9 (1), 79-97. 1992
- ↑ Perceived direction of moving two-dimensional patterns depends on duration, contrast and eccentricity. C Yo, HR Wilson. Vision Research 32 (1), 135-147. 1992
- ↑ Dependence of plaid motion coherence on component grating directions J Kim, HR Wilson. Vision Research 33 (17), 2479-2489. 1993
- ↑ Illusory motion of texture boundaries. Wilson HR, Mast R. Vision Res. 1993 Jul;33(10):1437-46.
- ↑ A model for motion coherence and transparency HR Wilson, J Kim. Visual neuroscience 11 (6), 1205-1220. 1994
- ↑ Perceived motion in the vector sum direction HR Wilson, J Kim. Vision Research 34 (14), 1835-1842. 1994
- ↑ Increment thresholds for radial frequency trajectories produce a dipper function. M Daar, CCF Or, HR Wilson. Vision Research, 73, 46–52. 2012.
- ↑ Wilson, H.R.; Wilkinson, F.; Lin, L-M.; Castillo, M. (2000). "Perception of head orientation". Vision Research. 40 (5): 459–472.
- ↑ Wilson, H.R.; Loffler, G.; Wilkinson, F. (2002). "Synthetic faces, face cubes, and the geometry of face space". Vision Research. 42 (27): 2909–2923.
- ↑ Loffler, G.; Yourganov, G.; Wilkinson, F.; Wilson, H.R. (2005). "fMRI evidence for the neural representation of faces". Nature Neuroscience. 8 (10): 1386.
- ↑ Anderson, N.D.; Wilson, H.R. (2005). "The nature of synthetic face adaptation". Vision Research. 45 (14): 1815–1828.
- ↑ Wilson, H.R.; Diaconescu, A. (2006). "Learning alters local face space geometry". Vision Research. 46 (24): 4143–4151.
- ↑ Betts, L.R.; Wilson, H.R. (2010). "Heterogeneous structure in face-selective human occipito-temporal cortex". Journal of Cognitive Neuroscience. 22 (10): 2276–2288.
- ↑ Nichols, D.F.; Betts, L.R.; Wilson, H.R. (2010). "Decoding of faces and face components in face-sensitive human visual cortex". Frontiers in Psychology. 1: 28.
- ↑ Or, C.C.F.; Wilson, H.R. (2013). "Implicit face prototype learning from geometric information". Vision Research. 82: 1–12.
- ↑ Gao, X.; Wilson, H.R. (2013). "The neural representation of face space dimensions". Neuropsychologia. 51 (10): 1787–1793.
- ↑ Gao, X.; Wilson, H.R. (2014). "Implicit learning of geometric eigenfaces". Vision Research. 99: 12–18.
- ↑ Wilson, H.R. (1976). "The significance of frequency gradients in binocular grating perception". Vision Research. 16 (9): 983–996.
- ↑ Wilson, H.R. (1979). "Nonlinear interactions in binocular vision". Modeling and Simulation. 10: 209–213.
- ↑ Wilson, H.R.; Blake, R.; Halpern, D.L. (1991). "Coarse spatial scales constrain the range of binocular fusion on fine scales". Journal of the Optical Society of America A. 8 (1): 229–236.
- ↑ Blake, R.; Yang, Y.; Wilson, H.R. (1991). "On the coexistence of stereopsis and binocular rivalry". Vision Research. 31 (7-8): 1191–1203.
- ↑ Blake, R.; Wilson, H.R. (1991). "Neural models of stereoscopic vision". Trends in Neurosciences. 14 (10): 445–452.
- ↑ Rohaly, A.M.; Wilson, H.R. (1993). "Nature of coarse-to-fine constraints on binocular fusion". Journal of the Optical Society of America A. 10 (12): 2433–2441.
- ↑ Buckthought, A.; Kim, J.; Wilson, H.R. (2008). "Hysteresis effects in stereopsis and binocular rivalry". Vision Research. 48 (6): 819–830.
- ↑ Wilson, H.R. (2003). "Computational evidence for a rivalry hierarchy in vision". Proceedings of the National Academy of Sciences. 100 (24): 14499–14503.
- ↑ Wilson, H.R. (2010). "Binocular Rivalry: Neurons Unwire When They Can't Simultaneously Fire". Current Biology. 20 (17): R715–R717.
- ↑ Wilson, H.R. (2017). "Binocular contrast, stereopsis, and rivalry: Toward a dynamical synthesis". Vision Research. 140: 89–95.
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