A triphasic analysis of corneal swelling and hydration control.
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[1] D. Maurice,et al. The inbibition pressure of the corneal stroma. , 1963, Experimental eye research.
[2] D Pflaster,et al. A poroelastic finite element formulation including transport and swelling in soft tissue structures. , 1996, Journal of biomechanical engineering.
[3] S. Hodson. Why the cornea swells. , 1971, Journal of theoretical biology.
[4] A. Katchalsky,et al. Nonequilibrium Thermodynamics in Biophysics , 1965 .
[5] W M Lai,et al. A triphasic theory for the swelling and deformation behaviors of articular cartilage. , 1991, Journal of biomechanical engineering.
[6] M. H. Friedman,et al. General theory of tissue swelling with application to the corneal stroma. , 1971, Journal of theoretical biology.
[7] D. Hoeltzel,et al. Strip Extensiometry for Comparison of the Mechanical Response of Bovine, Rabbit, and Human Corneas , 1992 .
[8] A. Grodzinsky,et al. The kinetics of chemically induced nonequilibrium swelling of articular cartilage and corneal stroma. , 1987, Journal of biomechanical engineering.
[9] M. Wiederholt,et al. Ion transport mechanisms in cultured bovine corneal endothelial cells. , 1985, Current eye research.
[10] B. Preston,et al. Model connective tissue system: The effect of proteoglycans on the distribution of small non‐electrolytes and micro‐ions , 1972, Biopolymers.
[11] W M Lai,et al. Transport of fluid and ions through a porous-permeable charged-hydrated tissue, and streaming potential data on normal bovine articular cartilage. , 1993, Journal of biomechanics.
[12] J. Ytteborg,et al. Corneal edema and intraocular pressure. II. Clinical results. , 1965, Archives of ophthalmology.
[13] Y Lanir,et al. Biorheology and fluid flux in swelling tissues. I. Bicomponent theory for small deformations, including concentration effects. , 1987, Biorheology.
[14] R D Kamm,et al. Measurements of the compressive properties of scleral tissue. , 1984, Investigative ophthalmology & visual science.
[15] D. Maurice,et al. Chapter 1 – The Cornea and Sclera , 1984 .
[16] J. Fischbarg,et al. Effects of ambient bicarbonate, phosphate and carbonic anhydrase inhibitors on fluid transport across rabbit corneal endothelium. , 1990, Experimental eye research.
[17] J P Laible,et al. A Poroelastic-Swelling Finite Element Model With Application to the Intervertebral Disc , 1993, Spine.
[18] Steven A. Velinsky,et al. Design of Keratorefractive Surgical Procedures: Radial Keratotomy , 1989, DAC 1989.
[19] D. Maurice. The permeability to sodium ions of the living rabbit's cornea , 1951, The Journal of physiology.
[20] V. Mow,et al. Biphasic creep and stress relaxation of articular cartilage in compression? Theory and experiments. , 1980, Journal of biomechanical engineering.
[21] S. Klyce,et al. Numerical solution of coupled transport equations applied to corneal hydration dynamics. , 1979, The Journal of physiology.
[22] P M Pinsky,et al. Numerical modeling of radial, astigmatic, and hexagonal keratotomy. , 1992, Refractive & corneal surgery.
[23] J. Fischbarg,et al. Role of cations, anions and carbonic anhydrase in fluid transport across rabbit corneal endothelium , 1974, The Journal of physiology.
[24] G O Waring,et al. Computer simulation of arcuate keratotomy for astigmatism. , 1992, Refractive & corneal surgery.
[25] C. Dohlman,et al. A new method for the determination of the swelling pressure of the corneal stroma in vitro. , 1963, Experimental eye research.
[26] A. Maroudas,et al. Swelling pressures of proteoglycans at the concentrations found in cartilaginous tissues. , 1979, Biorheology.
[27] G. S. Manning. Limiting laws and counterion condensation in polyelectrolyte solutions. IV. The approach to the limit and the extraordinary stability of the charge fraction. , 1977, Biophysical chemistry.
[28] J. Douglas Faires,et al. Numerical Analysis , 1981 .
[29] S. Timoshenko,et al. Theory of elasticity , 1975 .
[30] C. Gans,et al. Biomechanics: Motion, Flow, Stress, and Growth , 1990 .
[31] A. Grodzinsky,et al. A molecular model of proteoglycan-associated electrostatic forces in cartilage mechanics. , 1995, Journal of biomechanical engineering.
[32] A. Maroudas,et al. Measurement of swelling pressure in cartilage and comparison with the osmotic pressure of constituent proteoglycans. , 1981, Biorheology.
[33] D. Maurice,et al. The metabolic basis to the fluid pump in the cornea , 1972, The Journal of physiology.
[34] M. Reim,et al. Glucose Concentration and Hydration of the Corneal Stroma , 1971 .
[35] Computational models of the effects of hydration on corneal biomechanics and the results of radial keratotomy. , 1996, Journal of biomechanical engineering.
[36] Gerald S. Manning,et al. Limiting Laws and Counterion Condensation in Polyelectrolyte Solutions I. Colligative Properties , 1969 .
[37] W M Lai,et al. A continuum theory and an experiment for the ion-induced swelling behavior of articular cartilage. , 1984, Journal of biomechanical engineering.