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一种稳态模板模型,该模型描述了天然组织型纤溶酶原激活剂以及缺乏指状结构域或kringle-2结构域的变体对纤维蛋白刺激的[Glu1]-和[Lys78]纤溶酶原激活的动力学。

A steady-state template model that describes the kinetics of fibrin-stimulated [Glu1]- and [Lys78]plasminogen activation by native tissue-type plasminogen activator and variants that lack either the finger or kringle-2 domain.

作者信息

Horrevoets A J, Pannekoek H, Nesheim M E

机构信息

Department of Biochemistry, Queen's University, Kingston, Ontario K7L 3N6, Canada.

出版信息

J Biol Chem. 1997 Jan 24;272(4):2183-91. doi: 10.1074/jbc.272.4.2183.

Abstract

The kinetics of activation of both [Glu1]- and [Lys78]Plg(S741C-fluorescein by native (recombinant) tissue-type plasminogen activator and its deletion variants lacking either the finger or kringle-2 domain were measured by fluorescence within fully polymerized fibrin clots. The kinetics conform to the Michaelis-Menten equation at any fixed fibrin concentration so long as the plasminogen concentration is expressed as either the free or fibrin-bound, but not the total. The apparent kcat and Km values both vary systematically with the concentration of fibrin. Competition kinetics disclosed an active site-dependent interaction between t-Pa and [Glu1]Plg(S741C-fluorescein) in the presence, but not the absence, of fibrin. A steady-state template model having the rate equation v/[A]o = kcat(app).[Plg]/(Km(app) + [Plg]) was derived and used to interpret the data. The model indicates that catalytic efficiency is determined by the stability of the ternary activator-fibrin-plasminogen complex rather than the binding of the activator or plasminogen to fibrin. This implies that efforts to improve the enzymatic properties of t-PA might be more fruitfully directed at enhancing the stability of the ternary complex rather than fibrin binding.

摘要

通过荧光法测定了天然(重组)组织型纤溶酶原激活剂及其缺失指状结构域或kringle-2结构域的缺失变体对[Glu1]-和[Lys78]Plg(S741C-荧光素)的激活动力学,实验在完全聚合的纤维蛋白凝块中进行。只要将纤溶酶原浓度表示为游离或纤维蛋白结合形式而非总浓度,在任何固定的纤维蛋白浓度下,动力学均符合米氏方程。表观催化常数(kcat)和米氏常数(Km)值均随纤维蛋白浓度而系统变化。竞争动力学揭示,在有纤维蛋白存在而非不存在时,t-PA与[Glu1]Plg(S741C-荧光素)之间存在活性位点依赖性相互作用。推导了一个稳态模板模型,其速率方程为v/[A]o = kcat(app).[Plg]/(Km(app) + [Plg]),并用于解释数据。该模型表明,催化效率由三元激活剂-纤维蛋白-纤溶酶原复合物的稳定性决定,而非激活剂或纤溶酶原与纤维蛋白的结合。这意味着,改善t-PA酶学性质的努力可能更有效地针对增强三元复合物的稳定性,而非纤维蛋白结合。

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