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אקדמי בכיר

Geometrical Computations Explain Projection Patterns of Long-Range Horizontal Connections in Visual Cortex

Ohad Ben-Shahar, Steven Zucker

Neurons in primary visual cortex respond selectively to oriented stimuli such as edges and lines. The long-range horizontal connections between them are thought to facilitate contour integration. While many physiological and psychophysical findings suggest that collinear or association field models of good continuation dictate particular projection patterns of horizontal connections to guide this integration process, significant evidence of interactions inconsistent with these hypotheses is accumulating. We first show that natural random variations around the collinear and association field models cannot account for these inconsistencies, a fact that motivates the search for more principled explanations. We then develop a model of long-range projection fields that formalizes good continuation based on differential geometry. The analysis implicates curvature(s) in a fundamental way, and the resulting model explains both consistent data and apparent outliers. It quantitatively predicts the (typically ignored) spread in projection distribution, its nonmonotonic variance, and the differences found among individual neurons. Surprisingly, and for the first time, this model also indicates that texture (and shading) continuation can serve as alternative and complementary functional explanations to contour integration. Because current anatomical data support both (curve and texture) integration models equally and because both are important computationally, new testable predictions are derived to allow their differentiation and identification.

שפת פרסום אנגלית
דפים 445-476
כתב עת Neural Computation
כרך 16
נושא מספר 3
סטטוס פרסום פורסם - 01.03.2004

ASJC Scopus subject areas

Arts and Humanities (miscellaneous)
Cognitive Neuroscience
גישה למסמך
10.1162/089976604772744866
קבצים וקישורים אחרים
Link to publication in Scopus