Seeman N C
Department of Biological Sciences, State University of New York, Albany 12222.
J Biomol Struct Dyn. 1985 Aug;3(1):11-34. doi: 10.1080/07391102.1985.10508395.
The simplest form of macromolecular design involves the ligation of nucleic acids. Recent results on the concatenation of nucleic acid junctions show that these molecules can act as fairly rigid macromolecular valence clusters on the nanometer scale. These clusters can be joined to form closed stick figures in which each edge is double helical DNA or RNA and each vertex is a nucleic acid junction. The geometrical criteria for forming discrete-closed and periodic structures from these components are established. The helicity of each edge limits the possible structures that can be formed. The formation of a periodic array from nucleic acid junction building blocks is compared with the crystallization of molecular systems. This comparison leads to a new interpretation of the nature of order in the solid state for molecular crystals. The suggestion is made that the structure of a solid molecular system described by the fewest unique orthogonal (Fourier) components is the one which will be entropically favored, since it contains the least information. This is the crystalline state, with a small number of molecules per asymmetric unit. The free energy from the proposed entropic driving force responsible for this behavior is available, in principle, to correct small deviations from ideality in forming covalent crystals from nucleic acid junction components, as well as in non-bonded molecular systems. Nucleic acid junction periodic arrays provide an appropriate vehicle with which to test this interpretation.
大分子设计的最简单形式涉及核酸的连接。最近关于核酸连接点串联的研究结果表明,这些分子在纳米尺度上可作为相当刚性的大分子价簇。这些簇可以连接形成封闭的简笔画图形,其中每条边是双螺旋DNA或RNA,每个顶点是一个核酸连接点。确定了由这些组件形成离散封闭和周期性结构的几何标准。每条边的螺旋度限制了可能形成的结构。将由核酸连接点构建块形成的周期性阵列与分子系统的结晶进行了比较。这种比较导致了对分子晶体固态有序本质的新解释。有人提出,由最少数量的独特正交(傅里叶)分量描述的固体分子系统结构将在熵上受到青睐,因为它包含的信息最少。这就是晶体状态,每个不对称单元中有少量分子。原则上,来自这种行为的拟熵驱动力的自由能可用于纠正从核酸连接点组件形成共价晶体以及在非键合分子系统中与理想状态的小偏差。核酸连接点周期性阵列提供了一个合适的载体来检验这种解释。