Jacek Turski

This paper develops a geometric kinematics model for the human eye with misaligned optics, decomposing eye rotation into torsion-free and torsional components using rigid-body rotation principles.

This paper formulates a binocular version of Listings law that accounts for misaligned optical components in the human eye, incorporating empirical horopter data and geometric simulations.

This paper formulates a new version of Listing's law for binocular fixations by incorporating geometric models of ocular torsion and empirical horopters.

This paper investigates the geometric misalignment of optical components in healthy human eyes and challenges the classical Helmholtz theory by showing the lens vertical tilt provides the retinal vertical criterion.

This study extends geometric modeling of retinal disparity to 3D using asymmetric eye models, computes disparities, and discusses implications for stereopsis and Listing's Law.

The paper investigates the Riemannian geometries of visual space using simulated iso-disparity conics, showing differences between physical and visual space geometries based on eye parameters and fixation.

The paper develops a geometric theory of binocular vision with asymmetric eyes, introducing the conformal eye model and projective Fourier transform for improved image processing and visual stability modeling.

This paper develops a geometric theory of binocular vision with asymmetric eyes, showing horopter curves as conic sections that vary with eye position and can be used in robotics.

The paper develops a novel binocular eye model that incorporates foveal displacement and optical misalignment, resulting in conic longitudinal horopters that align with empirical data and physiological eye movement integration.