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Optometry and Vision Science : Official Publication of the American Academy of Optometry|June 1, 1995
Refractive variation during autorefraction: multivariate distribution of refractive statusA Rubin, W F HarrisOptometry and Vision Science : Official Publication of the American Academy of Optometry|November 10, 2001
Closed surfaces of constant visual acuity in symmetric dioptric power spaceA Rubin, W F HarrisOptometry and Vision Science : Official Publication of the American Academy of Optometry|July 27, 2005
Error cells for spherical powers in symmetric dioptric power spaceW F Harris, A RubinOptometry and Vision Science : Official Publication of the American Academy of Optometry|June 1, 1997
Variability of the refractive state: meridional profiles and uniform variationA Rubin, W F HarrisOphthalmic & Physiological Optics : the Journal of the British College of Ophthalmic Opticians (Optometrists)|October 1, 1991
The distribution of dioptric power: ellipsoids of constant probability densityW F Harris, D J Malan, A RubinOptometry and Vision Science : Official Publication of the American Academy of Optometry|December 1, 1991
Ellipsoidal confidence regions for mean refractive statusW F Harris, D J Malan, A RubinOptometry and Vision Science : Official Publication of the American Academy of Optometry|June 1, 1997
Dioptric power: its nature and its representation in three- and four-dimensional spaceW F HarrisOphthalmic & Physiological Optics : the Journal of the British College of Ophthalmic Opticians (Optometrists)|June 23, 2007
Technical note: accounting for anatomical symmetry in the first-order optical character of left and right eyesW F HarrisOptometry and Vision Science : Official Publication of the American Academy of Optometry|August 1, 1992
Estimation of dioptric power from measurements of meridional power and curvature, sagitta, lens thickness, and prismatic effectW F HarrisOptometry and Vision Science : Official Publication of the American Academy of Optometry|August 1, 1993
Keating's asymmetric dioptric power matrices expressed in terms of sphere, cylinder, axis, and asymmetryW F HarrisPageof 159