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手征对称破缺通过甘氨酸和α-氨基酸体系的结晶:一个数学模型。

Chiral symmetry breaking via crystallization of the glycine and α-amino acid system: a mathematical model.

机构信息

Centro de Astrobiología (CSIC-INTA), Ctra. Ajalvir Km. 4, 28850 Torrejón de Ardoz, Madrid, Spain.

出版信息

Phys Chem Chem Phys. 2011 Jul 28;13(28):12920-34. doi: 10.1039/c1cp21011d. Epub 2011 Jun 22.

DOI:10.1039/c1cp21011d
PMID:21695347
Abstract

We introduce and numerically solve a mathematical model of the experimentally established mechanisms responsible for the symmetry breaking transition observed in the chiral crystallization experiments reported by I. Weissbuch, L. Addadi, L. Leiserowitz and M. Lahav, J. Am. Chem. Soc., 1988, 110, 561-567. The mathematical model is based on five basic processes: (1) the formation of achiral glycine clusters in solution, (2) the nucleation of oriented glycine crystals at the air/water interface in the presence of hydrophobic amino acids, (3) a kinetic orienting effect which inhibits crystal growth, (4) the enantioselective occlusion of the amino acids from solution, and (5) the growth of oriented host glycine crystals at the interface. We translate these processes into differential rate equations. We first study the model with the orienting process (2) without (3) and then combine both allowing us to make detailed comparisons of both orienting effects which actually act in unison in the experiment. Numerical results indicate that the model can yield a high percentage orientation of the mixed crystals at the interface and the consequent resolution of the initially racemic mixture of amino acids in solution. The model thus leads to separation of enantiomeric territories, the generation and amplification of optical activity by enantioselective occlusion of chiral additives through chiral surfaces of glycine crystals.

摘要

我们介绍并数值求解了一个数学模型,该模型基于 Weissbuch、Addadi、Leiserowitz 和 Lahav 在 1988 年的《美国化学学会杂志》上发表的实验中观察到的手性结晶实验中负责对称破缺转变的机制。该数学模型基于五个基本过程:(1)在溶液中形成非手性甘氨酸簇,(2)在疏水性氨基酸存在下在空气/水界面上形成定向甘氨酸晶体的成核,(3)抑制晶体生长的动力学定向效应,(4)从溶液中对氨基酸进行对映选择性包裹,(5)在界面处定向生长宿主甘氨酸晶体。我们将这些过程转化为微分速率方程。我们首先研究了没有(3)的定向过程(2)的模型,然后将两者结合起来,使我们能够详细比较实际上在实验中协同作用的两种定向效应。数值结果表明,该模型可以在界面上产生高比例的混合晶体取向,从而解决溶液中初始外消旋氨基酸混合物的问题。因此,该模型通过手性甘氨酸晶体的手性表面对手性添加剂进行对映选择性包裹,导致了手性区域的分离、光学活性的产生和放大。

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