波利溶解机制的可能应用:使用Bupivacaine分子动力学模拟的案例研究
Peter J Skrdla1, Andrea Browning2, Shiva Sekharan3
1Therapeutics Group, Schrödinger, Inc., 1540 Broadway, 24th Floor, New York, NY 10036, USA; Materials Science, Schrödinger, Inc., 1540 Broadway, 24th Floor, New York, NY 10036, USA; Department of Chemistry, Villanova University, 800 E. Lancaster Ave., Villanova, PA, 19085 USA.
波利方程通过将一级 (诺伊斯-惠特尼) 动力学与二级过程相结合来模拟药物溶解,特别是当药物在非沉积条件下在溶液中二元化时.
科学领域:
- 制药科学 制药科学
- 物理化学 物理化学
- 计算化学计算化学
背景情况:
- 波利方程为模拟药物溶解动力学提供了一种新的方法.
- 了解溶解行为对于药物配方和疗效至关重要.
- 现有的模型可能无法完全捕捉各种条件下的复杂溶解机制.
研究的目的:
- 为了研究药物溶解的波利方程的机械基础.
- 评估波利方程在沉和非沉条件下适应实验溶解数据的能力.
- 探索药物二分化在溶解动力学中的作用.
主要方法:
- 对波利方程的数学框架进行分析.
- 适合 ibuprofen 和 ketoconazole 的实验溶解数据.
- 在水溶液中的布皮瓦卡因二聚化分子动力学 (MD) 模拟.
主要成果:
- 波利方程整合了第一阶段 (诺伊斯-惠特尼) 和第二阶段溶解动力学.
- 当药物二分化发生在与溶解相似的速度时,第二阶段成分是显著的.
- 在非沉降条件下,波利机制反映了药物二分化;在沉降条件下,它简化为第一阶动力学.
结论:
- 波利方程为药物溶解提供了一个强大的模型,特别是在涉及二分化时.
- 溶液中的药物二分化可能是影响非沉降条件下的溶解速率的关键因素.
- 波利方程的适用性随条件而变化,简化为水槽条件下的第一阶动力学.
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