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亲水性溶质跨膜转运的泵-孔模型。

A pump-pore model for transmembrane transport of hydrophilic solutes.

作者信息

Roberts E

机构信息

Department of Neurobiochemistry, Beckman Research Institute of the City of Hope, Duarte, CA 91010-0269.

出版信息

Proc Natl Acad Sci U S A. 1993 Aug 15;90(16):7456-60. doi: 10.1073/pnas.90.16.7456.

Abstract

Transmembrane transport of a hydrophilic solute is presumed to begin when hydrated ligand adheres in Velcro-like fashion to hydrated membrane surface. Asymmetric physical forces cause rolling movements of ligand over membrane surface until contact occurs with appropriate transport machinery, consisting of a pump (Pu) to which is tethered a ligand (Li)-specific perm-selective pore (Po). The Po is in the open form when the Li is attached to an external high-affinity allosteric site on it. The active form of the Pu is stabilized by attachment of the Li to high-affinity internal or low-affinity external allosteric sites. The active form of the Pu induces closure of the Po, even when ligand is bound to it; the inactive conformation of the Pu permits Po opening. Attachment of Li to either one of two binding sites on the active Pu and irreversible envelopment by it in Venus fly-trap fashion trigger transmembrane transport of Li. Multistep attachment of Li is rate-limiting in the transport process. Application of a simple equation derived from relevant kinetic considerations relating velocity of transport (V) to concentration of Li (L), V = k1(L)1/2, gives V-L curves approximating transport data obtained in a variety of biological systems. This model is congruent with the ability of cells to concentrate substances from extremely dilute solutions and with the adaptive informational value to cells of rates of transport.

摘要

亲水性溶质的跨膜运输被认为始于水合配体以类似维可牢尼龙搭扣的方式附着在水合膜表面。不对称的物理力导致配体在膜表面滚动,直到与合适的运输机制接触,该运输机制由一个泵(Pu)组成,泵上连接着一个配体(Li)特异性的渗透选择性孔(Po)。当Li附着在Po外部的高亲和力变构位点上时,Po呈开放形式。Pu的活性形式通过Li附着在高亲和力内部或低亲和力外部变构位点上而得以稳定。Pu的活性形式会导致Po关闭,即使配体与之结合;Pu的非活性构象则允许Po开放。Li附着在活性Pu的两个结合位点之一上,并以捕蝇草的方式被其不可逆地包裹,从而触发Li的跨膜运输。Li的多步附着是运输过程中的限速步骤。应用一个从相关动力学考虑得出的简单方程,将运输速度(V)与Li的浓度(L)联系起来,即V = k1(L)1/2,得出的V - L曲线与在各种生物系统中获得的运输数据近似。该模型与细胞从极稀溶液中浓缩物质的能力以及运输速率对细胞的适应性信息价值相一致。

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