Socci N D, Onuchic J N, Wolynes P G
Bell Laboratories, Lucent Technologies, Murray Hill, New Jersey 07974, USA.
Proteins. 1998 Aug 1;32(2):136-58.
An important idea that emerges from the energy landscape theory of protein folding is that subtle global features of the protein landscape can profoundly affect the apparent mechanism of folding. The relationship between various characteristic temperatures in the phase diagrams and landmarks in the folding funnel at fixed temperatures can be used to classify different folding behaviors. The one-dimensional picture of a folding funnel classifies folding kinetics into four basic scenarios, depending on the relative location of the thermodynamic barrier and the glass transition as a function of a single-order parameter. However, the folding mechanism may not always be quantitatively described by a single-order parameter. Several other order parameters, such as degree of secondary structure formation, collapse and topological order, are needed to establish the connection between minimalist models and proteins in the laboratory. In this article we describe a simple multidimensional funnel based on two-order parameters that measure the degree of collapse and topological order. The appearance of several different "mechanisms" is illustrated by analyzing lattice models with different potentials and sequences with different degrees of design. In most cases, the two-dimensional analysis leads to a classification of mechanisms totally in keeping with the one-dimensional scheme, but a topologically distinct scenario of fast folding with traps also emerges. The nature of traps depends on the relative location of the glass transition surface and the thermodynamic barrier in the multidimensional funnel.
蛋白质折叠的能量景观理论中出现的一个重要观点是,蛋白质景观的微妙全局特征会深刻影响折叠的表观机制。相图中各种特征温度与固定温度下折叠漏斗中的标志性特征之间的关系可用于对不同的折叠行为进行分类。折叠漏斗的一维图景根据热力学屏障和玻璃化转变作为单序参量函数的相对位置,将折叠动力学分为四种基本情况。然而,折叠机制可能并不总是能用单序参量进行定量描述。为了在实验室中建立简约模型与蛋白质之间的联系,还需要其他几个序参量,如二级结构形成程度、塌缩和拓扑序。在本文中,我们描述了一个基于两个序参量的简单多维漏斗,这两个序参量用于测量塌缩程度和拓扑序。通过分析具有不同势的晶格模型和不同设计程度的序列,说明了几种不同“机制”的出现。在大多数情况下,二维分析得出的机制分类与一维方案完全一致,但也出现了一种具有陷阱的快速折叠的拓扑不同情况。陷阱的性质取决于多维漏斗中玻璃化转变面和热力学屏障的相对位置。