Siebert Carsten D, Tampe Niels
ABDATA Pharma-Daten-Service, Eschborn/Taunus, Germany.
Arch Pharm (Weinheim). 2005 Nov;338(11):534-8. doi: 10.1002/ardp.200500143.
Chiral organic compounds with unsymmetric constitutions can lead to N(r) = 2(n) stereoisomers. By contrast, if a chiral compound has a symmetric constitution, then the number of stereoisomers is reduced. In this publication, we wish to present an algorithm to calculate the number of stereoisomers of chiral organic compounds of the latter type (e. g. sugar acids). The first step is the development of two different functions for unbranched compounds where the number of repeating units is even or uneven. Other stereogenic units like double bonds, chiral axes or planes are not discussed. The results are then checked against the actual isomers. The next step leads to a unified equation to predict the precise number of stereoisomers that can exist. Thus, the relationship between chirality and symmetry is shown in detail. Additionally, the algorithm is applied to some drug molecules with symmetric constitutions.
具有不对称结构的手性有机化合物可产生N(r)=2(n)个立体异构体。相比之下,如果手性化合物具有对称结构,那么立体异构体的数量就会减少。在本出版物中,我们希望提出一种算法,用于计算后一种类型(如糖酸)的手性有机化合物的立体异构体数量。第一步是针对重复单元数量为偶数或奇数的无支链化合物开发两种不同的函数。其他立体异构单元,如双键、手性轴或平面不在讨论范围内。然后将结果与实际异构体进行核对。下一步得出一个统一的方程,以预测可能存在的立体异构体的确切数量。因此,详细展示了手性与对称性之间的关系。此外,该算法还应用于一些具有对称结构的药物分子。