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Masamichi Fukuda, Shinsuke Shibata, Naoko Shibata, Kenta Hagihara, Hiromoto Yaguchi, Hiromi Osada, Nobuo Takahashi, Eri Kubo, Hiroshi SasakiDepartment of Ophthalmology, Kanazawa Medical University, Uchinada, JapanPurpose: To investigate the safety of five types of antiglaucoma prostaglandin analog ophthalmic formulations, and to clarify their differences in accordance with contained additives (preservatives and surface-active agents).Methods: The following five types of ophthalmic solutions and three types of additives were investigated: latanoprost (Xalatan®; latanoprost), tafluprost (Tapros®; tafluprost), bimatoprost (Lumigan®; bimatoprost), travoprost (Travatan®; travoprost), travoprost (Travatan Z®; travoprost-Z), benzalkonium chloride (BAK), polyoxyethylene hardening castor oil 40 (HCO-40), and polysorbate 80 (P-80). These experimental solutions were exposed to the cultured cells of a rabbit-derived corneal cell line for a certain time, and the exposure time causing 50% cell damage (CD50), indicated by the ratio of viable cells to total cells was calculated (in vitro). In addition, corneal resistance (CR) was measured and CR ratio (post-treatment CR/pretreatment CR × 100) was calculated (in vivo).Results: CD50 of each ophthalmic solution was the longest with tafluprost, followed by travoprost-Z, bimatoprost, travoprost, and latanoprost. CD50 of 0.005%, 0.01%, and 0.02% BAK was 14.5 minutes, 8.1 minutes, and 4.0 minutes, respectively. The number of viable cells decreased to 60%, 8 minutes after exposure with HCO-40, and 30 minutes after being exposed to P-80. The CR ratio was 81.0% with travoprost and 82.0% with latanoprost, indicating a significant posttreatment reduction of CR (P < 0.05). The CR ratio did not decrease after treatment with tafluprost, travoprost-Z, or bimatoprost. The CR ratio of 0.005%, 0.01%, and 0.02% BAK was 105.0%, 90.5%, and 68.7%, respectively, and that of HCO-40 and P-80 was 108.7

The load-transfer method has usually been used for an analysis of nonlinear behavior of vertically loaded piles. In this method, a hyperbolic function has often been assumed as the analytical model for curves of skin friction versus settlement along the pile or point resistance versus settlement at the pile tip. This paper deals with the method of inverse analysis to estimate the constants of the hyperbolic function. The inverse analysis was applied to an numerical example. It is found out that in this method there is not difficult problem such as the existence of multi-extremum. Furthermore the inverse analysis was applied to the full-scale experimental results of a bored pile. The constant values of the hyperbolic function were determined from the test results. And then the forward analysis of nonlinear vertical behavior of the pile was made on the basis of the constant values. As a result, the forward analysis was in good agreement with the experimental results. This result means that the actual relationships between skin friction and settlement or between point resistance and settlement can be well simulated by the hyperbolic function, and that the proposed inverse analysis is applicable to estimate the constants of hyperbolic functions for test results.