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用动态力学分析(DMA)定量测定无定形药物的结晶速率。

Quantifying crystallisation rates of amorphous pharmaceuticals with dynamic mechanical analysis (DMA).

机构信息

School of Pharmacy, University of London, 29-39 Brunswick Square, London WC1N 1AX, UK.

出版信息

Int J Pharm. 2012 Feb 28;423(2):335-40. doi: 10.1016/j.ijpharm.2011.11.010. Epub 2011 Nov 11.

Abstract

One of the stability concerns for amorphous pharmaceuticals is phase transformation to a crystalline form. Since conversion from an amorphous matrix to a crystalline lattice should result in a change in mechanical modulus of the material dynamic mechanical analysis (DMA) offers potential as a stability-indicating assay for what are often complex formulations. Amorphous indomethacin glasses were used as model samples. Pockets made of a metal weave allowed the glass to be mounted in the instrument while ensuring exposure to RH. Crystallisation was manifest as an increase in the storage modulus signal with time. Conversion of the data to fraction crystallisation allowed quantitative determination of the rate and mechanism of crystallisation by application of the Urbanovici-Segal model. Rates of crystallisation were seen to increase with temperature and humidity while temperature and humidity affected the mechanism of crystallisation. High temperature and humidity resulted in three dimensional crystal growth. Reducing the humidity caused a switch in mechanism to growth from edges. Reducing temperature resulted in a mixed mechanism of growth from surfaces and edges. The DMA was also sensitive to crystallisation of phenobarbital sodium formulated in an oral film, but quantitative analysis was not possible as the onset of crystallisation was not recorded.

摘要

无定形药物的稳定性问题之一是向晶型转化。由于从无定形基质向晶格格转换应该会导致材料的机械模量发生变化,因此动态力学分析 (DMA) 作为一种对复杂制剂具有潜在指示稳定性的方法。使用非那西丁玻璃作为模型样品。金属编织物制成的口袋允许玻璃安装在仪器中,同时确保暴露在相对湿度下。结晶表现为存储模量信号随时间的增加。通过应用 Urbanovici-Segal 模型将数据转换为分数结晶度,可以定量确定结晶的速率和机制。结晶速率随着温度和湿度的升高而增加,而温度和湿度影响结晶的机制。高温和高湿度导致三维晶体生长。降低湿度会导致从边缘开始的机制转变。降低温度会导致从表面和边缘生长的混合机制。DMA 也对口腔薄膜中配制的苯巴比妥钠的结晶敏感,但由于未记录结晶的开始,因此无法进行定量分析。

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