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6-磷酸果糖激酶/果糖1,6-二磷酸酶循环中的不可逆转变。

Irreversible transitions in the 6-phosphofructokinase/fructose 1,6-bisphosphatase cycle.

作者信息

Schellenberger W, Hervagault J F

机构信息

Institut für Biochemie, Karl-Marx-Universität, Leipzig, Federal Republic of Germany.

出版信息

Eur J Biochem. 1991 Jan 1;195(1):109-13. doi: 10.1111/j.1432-1033.1991.tb15682.x.

Abstract

The dynamics of the fructose 6-phosphate fructose-1,6-bisphosphate cycle operating in an open and homogeneous system reconstituted from purified enzymes was extensively studied. In addition to 6-phosphofructokinase and fructose-1,6-bisphosphatase, pyruvate kinase, adenylate kinae and glucose-6-phosphate isomerase were involved. In that multi-enzyme system, the main source of non-linearity is the reciprocal effect of AMP on the activities of 6-phosphofructokinase and fructose-1,6-bisphosphatase. Depending upon the experimental parameter values, stable attractors, various types of multiple states and sustained oscillations were shown to occur. In the present report we show that irreversible transitions are also likely to occur for realistic operating conditions. Two parameters of the system, that is the adenylate energy charge of the influx and the fructose-1,6-bisphosphatase maximal activity, are potential candidates to provoke such irreversible transitions from one steady state to the other: (a) when varying the maximal activity of fructose-1,6-bisphosphatase, the system can jump irreversibly from a low to a high stable steady state, and (b) when the adenylate energy charge of the influx is the changing parameter, irreversible transitions occur from a high stable steady state to a stable oscillatory state (limit cycle motion). This behavior can be predicted by constructing the loci of limit points and Hopf bifurcation points.

摘要

对在由纯化酶重构的开放且均匀系统中运行的6-磷酸果糖-1,6-二磷酸循环的动力学进行了广泛研究。除了6-磷酸果糖激酶和1,6-二磷酸果糖酶外,还涉及丙酮酸激酶、腺苷酸激酶和葡萄糖-6-磷酸异构酶。在那个多酶系统中,非线性的主要来源是AMP对6-磷酸果糖激酶和1,6-二磷酸果糖酶活性的相互作用。根据实验参数值,显示会出现稳定吸引子、各种类型的多状态和持续振荡。在本报告中,我们表明在实际操作条件下也可能发生不可逆转变。该系统的两个参数,即流入的腺苷酸能荷和1,6-二磷酸果糖酶的最大活性,是引发从一个稳态到另一个稳态这种不可逆转变的潜在候选因素:(a)当改变1,6-二磷酸果糖酶的最大活性时,系统可以从低稳定稳态不可逆地跃升至高稳定稳态,并且(b)当流入的腺苷酸能荷作为变化参数时,会发生从高稳定稳态到稳定振荡状态(极限环运动)的不可逆转变。这种行为可以通过构建极限点和霍普夫分岔点的轨迹来预测。

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