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Original Article

A Mathematical Model for Tear Drainage Through the Canaliculi

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Pages 621-630 | Received 19 Jul 2004, Accepted 24 Nov 2004, Published online: 02 Jul 2009

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Read on this site (5)

Colin F. Cerretani & C. J. Radke. (2014) Tear Dynamics in Healthy and Dry Eyes. Current Eye Research 39:6, pages 580-595.
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Heng Zhu & Anuj Chauhan. (2007) A Mathematical Model of Tear Mixing under the Lower Lid. Current Eye Research 32:12, pages 1023-1035.
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Heng Zhu, Subir Bhatia & Anuj Chauhan. (2007) Dynamic Mechanical Properties of Porcine Lacrimal Canaliculus. Current Eye Research 32:10, pages 829-835.
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Heng Zhu & Anuj Chauhan. (2007) Tear Dynamics Model. Current Eye Research 32:3, pages 177-197.
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Heng Zhu & Anuj Chauhan. (2005) A Mathematical Model for Ocular Tear and Solute Balance. Current Eye Research 30:10, pages 841-854.
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Longfei Li, R. J. Braun, K. L. Maki, W. D. Henshaw & P. E. King-Smith. (2014) Tear film dynamics with evaporation, wetting, and time-dependent flux boundary condition on an eye-shaped domain. Physics of Fluids 26:5.
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Chhavi Gupta & Anuj Chauhan. (2010) Drug transport in HEMA conjunctival inserts containing precipitated drug particles. Journal of Colloid and Interface Science 347:1, pages 31-42.
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Thomas Chen & Daniel A. Ward. (2010) Tear volume, turnover rate, and flow rate in ophthalmologically normal horses. American Journal of Veterinary Research 71:6, pages 671-676.
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K. L. MAKI, R. J. BRAUN, P. UCCIFERRO, W. D. HENSHAW & P. E. KING-SMITH. (2010) Tear film dynamics on an eye-shaped domain. Part 2. Flux boundary conditions. Journal of Fluid Mechanics 647, pages 361-390.
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Heng Zhu & Anuj Chauhan. (2008) Effect of Viscosity on Tear Drainage and Ocular Residence Time. Optometry and Vision Science 85:8, pages E715-E725.
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