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在蛋白质与线性聚合物链非特异性结合的定量研究中,需要考虑停泊问题的动力学以及热力学后果。

On the need to consider kinetic as well as thermodynamic consequences of the parking problem in quantitative studies of nonspecific binding between proteins and linear polymer chains.

作者信息

Munro P D, Jackson C M, Winzor D J

机构信息

Centre for Protein Structure, Function and Engineering, Department of Biochemistry, University of Queensland, Brisbane, Queensland 4072, Australia.

出版信息

Biophys Chem. 1998 Apr 20;71(2-3):185-98. doi: 10.1016/s0301-4622(98)00104-5.

Abstract

Attention is drawn to a need for caution in the thermodynamic characterization of nonspecific binding of a large ligand to a linear acceptor such as a polynucleotide or a polysaccharide-because of the potential for misidentification of a transient (pseudoequilibrium) state as true equilibrium. The time course of equilibrium attainment during the binding of a large ligand to nonspecific three-residue sequences of a linear acceptor lattice has been simulated, either by numerical integration of the system of ordinary differential equations or by a Monte Carlo procedure, to identify the circumstances under which the kinetics of elimination of suboptimal ligand attachment (called the parking problem) create such difficulties. These simulations have demonstrated that the potential for the existence of a transient plateau in the time course of equilibrium attainment increases greatly (i) with increasing extent of acceptor saturation (i.e., with increasing ligand concentration), (ii) with increasing magnitude of the binding constant, and (iii) with increasing length of the acceptor lattice. Because the capacity of the polymer lattice for ligand is most readily determined under conditions conducive to essentially stoichiometric interaction, the parameter so obtained is thus likely to reflect the transient (irreversible) rather than equilibrium binding capacity. A procedure is described for evaluating the equilibrium capacity from that irreversible parameter; and illustrated by application to published results [M. Nesheim, M.N. Blackburn, C.M. Lawler, K.G. Mann, J. Biol. Chem. 261 (1986) 3214-3221] for the stoichiometric titration of heparin with thrombin.

摘要

需要注意的是,在对大配体与线性受体(如多核苷酸或多糖)的非特异性结合进行热力学表征时要谨慎,因为存在将瞬态(假平衡)状态误识别为真正平衡的可能性。通过对常微分方程组进行数值积分或采用蒙特卡罗方法,模拟了大配体与线性受体晶格的非特异性三残基序列结合过程中达到平衡的时间进程,以确定消除次优配体附着动力学(称为停泊问题)在何种情况下会造成此类困难。这些模拟表明,在达到平衡的时间进程中存在瞬态平台的可能性会大幅增加:(i) 随着受体饱和度的增加(即随着配体浓度的增加);(ii) 随着结合常数大小的增加;(iii) 随着受体晶格长度的增加。由于聚合物晶格对配体的容量最容易在有利于基本化学计量相互作用的条件下确定,因此由此获得的参数可能反映的是瞬态(不可逆)而非平衡结合容量。本文描述了一种从该不可逆参数评估平衡容量的方法,并通过应用于已发表的关于凝血酶与肝素化学计量滴定的结果[M. Nesheim, M.N. Blackburn, C.M. Lawler, K.G. Mann, J. Biol. Chem. 261 (1986) 3214 - 3221]进行了说明。

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