Intellipharm, LLC, Niantic, Connecticut 06357, USA.
J Pharm Sci. 2012 Feb;101(2):681-9. doi: 10.1002/jps.22778. Epub 2011 Oct 11.
Experimental dissolution data of cilostazol suspensions and hydrocortisone powders were simulated using either the Wang-Flanagan equation (1999. J Pharm Sci 88:731-738; 2002. J Pharm Sci 91:534-542) or the method of Johnson and coworkers (1989. Int J Pharm 51:9-17; 1993. Pharm Res 10:1308-1314; 1996. Pharm Res 13:1795-1798; 2003. Drug Dev Ind Pharm 29:833-842). Both methods were able to simulate experimental data with similar accuracy. For the method of Johnson and coworkers (1989. Int J Pharm 51:9-17; 1993. Pharm Res 10:1308-1314; 1996. Pharm Res 13:1795-1798; 2003. Drug Dev Ind Pharm 29:833-842), a single set of hydrodynamic assumptions was able to simulate both cilostazol and hydrocortisone with similar accuracy. For the Wang-Flanagan equation (1999. J Pharm Sci 88:731-738; 2002. J Pharm Sci 91:534-542), significantly different diffusion layer thicknesses gave the best simulations for cilostazol and hydrocortisone, but a single value of 38 µm provided good overall simulation of dissolution. The general computational method was enhanced to make solubility dependent on particle size, according to the Ostwald-Freundlich equation; it was also able to simulate Ostwald ripening. The enhanced computational method provided no way to explain the large increase in bioavailability of cilostazol in dogs when the drug was dosed as a nanoparticle versus micronized preparation. The method provides a computational tool for exploring theoretical implications and explaining the behavior of nanoparticles.
采用 Wang-Flanagan 方程(1999. J Pharm Sci 88:731-738;2002. J Pharm Sci 91:534-542)或 Johnson 等人的方法(1989. Int J Pharm 51:9-17;1993. Pharm Res 10:1308-1314;1996. Pharm Res 13:1795-1798;2003. Drug Dev Ind Pharm 29:833-842)对西洛他唑混悬液和氢化可的松粉末的实验溶解数据进行模拟。这两种方法都能以相似的精度模拟实验数据。对于 Johnson 等人的方法(1989. Int J Pharm 51:9-17;1993. Pharm Res 10:1308-1314;1996. Pharm Res 13:1795-1798;2003. Drug Dev Ind Pharm 29:833-842),单一套流体力学假设就能以相似的精度模拟西洛他唑和氢化可的松。对于 Wang-Flanagan 方程(1999. J Pharm Sci 88:731-738;2002. J Pharm Sci 91:534-542),扩散层厚度的显著差异为西洛他唑和氢化可的松提供了最佳模拟,但 38 µm 的单一值为溶解的整体模拟提供了良好的效果。一般计算方法根据 Ostwald-Freundlich 方程进行了改进,使溶解度依赖于粒径;它还能够模拟 Ostwald 熟化。增强的计算方法无法解释当西洛他唑以纳米颗粒形式给药时,其在狗体内生物利用度的大幅增加,而以微米化制剂给药时则没有这种增加。该方法提供了一种计算工具,用于探索理论意义并解释纳米颗粒的行为。