过氧化物酶-底物复合物的动力学。1943.

B Chance
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引用次数: 0

摘要

在狭窄的实验条件下,在大约25度的温度下,得到了以下数据:1. 过氧化物酶与过氧化氢的平衡常数最小值为2 × 10(-8)。2. 过氧化物酶- h2o2络合物I形成的速度常数为1.2 × 10(7)升摩尔-1秒-1,+/- 0.4 × 10(7)。3.过氧化物酶- h2o2复合体I可逆分解的速度常数在酶-底物动力学中是一个可以忽略的因素,计算结果小于0.2秒-1。4. 酶促分解过氧化物酶- h2o2复合体I的速度常数k3随受体及其浓度的不同,变化范围从接近零到高于5秒-1。k3与白孔雀石绿浓度之商为3.0 × 10(4)升摩尔-1秒-1。对于抗坏血酸,其值为1.8 x 10(5)升摩尔-1秒。5. 对于特定的受体浓度,k3仅由酶-底物动力学确定,并发现为4.2秒-1。6. 在相同的条件下,k3由Michaelis理论的数学解导出的一个简单关系确定,并发现为5.2秒-1。7. 在相同条件下,k3由酶的总体作用确定,结果为5.1秒-1。8. 仅从动力学数据确定的米切里斯常数为0.44 × 10(-6)。9. 由稳态测量确定的米切里斯常数为0.41 × 10(-6)。10. 测定整个酶反应的米切里斯常数为0.50 × 10(-6)。11. 酶-底物复合物的动力学与Michaelis理论的扩展的数学解的浓度和反应速度常数的实验值密切一致。12. 实验和理论相关联的标准的充分性已被严格检查,数学解决方案已被发现对实验条件的变化很敏感。13. 酶-底物动力学的关键特征是Pmax和曲线形状,而不是t1/2。T1/2是dx/dt的简单度量。14. 酶和底物的二级结合形成酶-底物化合物,随后是该化合物的一级分解,描述了过氧化物酶对特定受体浓度的活性。15. 动力学数据表明受体和酶底物化合物的双分子结合。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The kinetics of the enzyme-substrate compound of peroxidase. 1943.

Under the narrow range of experimental conditions, and at a temperature of approximately 25 degrees, the following data were obtained. 1. The equilibrium constant of peroxidase and hydrogen peroxide has a minimum value of 2 x 10(-8). 2. The velocity constant for the formation of peroxidase-H2O2 Complex I is 1.2 x 10(7) liter mole-1 sec.-1, +/- 0.4 x 10(7). 3. The velocity constant for the reversible breakdown of peroxidase-H2O2 Complex I is a negligible factor in the enzyme-substrate kinetics and is calculated to be less than 0.2 sec.-1. 4. The velocity constant, k3, for the enzymatic breakdown of peroxidase-H2O2 Complex I varies from nearly zero to higher than 5 sec.-1, depending upon the acceptor and its concentration. The quotient of k3 and the leucomalachite green concentration is 3.0 x 10(4) liter mole-1 sec.-1. For ascorbic acid this has a value of 1.8 x 10(5) liter mole-1 sec.-1. 5. For a particular acceptor concentration, k3 is determined solely from the enzyme-substrate kinetics and is found to be 4.2 sec.-1. 6. For the same conditions, k3 is determined from a simple relationship derived from mathematical solutions of the Michaelis theory and is found to be 5.2 sec.-1. 7. For the same conditions, k3 is determined from the over-all enzyme action and is found to be 5.1 sec.-1. 8. The Michaelis constant determined from kinetic data alone is found to be 0.44 x 10(-6). 9. The Michaelis constant determined from steady state measurements is found to be 0.41 x 10(-6). 10. The Michaelis constant determined from measurement of the overall enzyme reaction is found to be 0.50 x 10(-6). 11. The kinetics of the enzyme-substrate compound closely agree with mathematical solutions of an extension of the Michaelis theory obtained for experimental values of concentrations and reaction velocity constants. 12. The adequacy of the criteria by which experiment and theory were correlated has been examined critically and the mathematical solutions have been found to be sensitive to variations in the experimental conditions. 13. The critical features of the enzyme-substrate kinetics are Pmax, and curve shape, rather than t1/2. t1/2 serves as a simple measure of dx/dt. 14. A second order combination of enzyme and substrate to form the enzyme-substrate compound, followed by a first order breakdown of the compound, describes the activity of peroxidase for a particular acceptor concentration. 15. The kinetic data indicate a bimolecular combination of acceptor and enzyme-substrate compound.

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