Institute of Marine Science, University of Alaska, Fairbanks, Alaska 99775-1080.
Appl Environ Microbiol. 1987 Sep;53(9):2193-205. doi: 10.1128/aem.53.9.2193-2205.1987.
The kinetics of concentration-dependent toluene metabolism were examined by evaluating each term in the second-order rate equation. Marine and freshwater pseudomonads were used. Uptake for Pseudomonas sp. strain T2 was characterized by a completely saturatable system with small transport constant (K(t) = 44 mug/liter) and large specific affinity. Kinetics for Pseudomonas putida PpF1 were similar. Induction had little effect on K(t), but it caused the specific affinity to increase from about 0.03 to 320 liters/g of cells per h. The level of induction depended on the time of exposure, the concentration of inducer, and the initial level of induction. If loss of the inducible system was not severe, toluene caused a linear increase in specific affinity with time, and the maximal value achieved at intermediate times (1 to 3 days) was hyperbolic with concentration when K(ind) was 96 mug/liter (A. T. Law and D. K. Button, Appl. Environ. Microbiol. 51:469-476, 1986). As repression became complete, specific affinities were greatly reduced. Then induction required higher toluene concentrations and longer times, and the shape of the specific-affinity curve became sigmoidal with concentration. Cell yields (0.10 to 0.17 g of cells per g of toluene used) were low owing to liberation of organic products: 2-hydroxy-6-oxohepta-2,4-dienoic acid, toluene dihydrodiol, 3-methylcatechol, acetate, formate, and possibly pyruvate, which in turn caused lower rates of growth. Michaelis constants for the reaccumulation of products exceeded those for toluene, but specific affinities were lower and maximal velocities were higher, so that recycling was favored in cultures with high toluene concentration. Although these kinetics predict deviation from the linear relationship between uptake rate and biomass, we could detect none. Effects of saturation and induction were incorporated into the basic specific-affinity relationship. The result appears to be an improvement in the equation used for describing the kinetics of uptake and growth.
我们通过评估二级速率方程中的各个项来研究浓度依赖性甲苯代谢的动力学。使用了海洋和淡水假单胞菌。假单胞菌 T2 株的摄取表现为完全饱和系统,具有较小的转运常数(K(t) = 44 微克/升)和较大的比亲和力。恶臭假单胞菌 PpF1 的动力学相似。诱导对 K(t) 的影响很小,但它使比亲和力从约 0.03 增加到每小时每克细胞 320 升。诱导水平取决于暴露时间、诱导剂浓度和初始诱导水平。如果可诱导系统的丧失不严重,甲苯会随时间线性增加比亲和力,并且在中间时间(1 至 3 天)达到最大,此时最大比亲和力与 K(ind)(96 微克/升)呈双曲线关系,A.T. Law 和 D.K. Button,Appl. Environ. Microbiol. 51:469-476, 1986)。随着抑制作用完全完成,比亲和力大大降低。然后,诱导需要更高的甲苯浓度和更长的时间,比亲和力曲线的形状随着浓度呈 S 形。由于释放有机产物,细胞产量(每消耗 1 克甲苯产生 0.10 至 0.17 克细胞)较低:2-羟基-6-氧代庚酸-2,4-二烯酸、甲苯二氢二醇、3-甲基儿茶酚、乙酸盐、甲酸盐和可能的丙酮酸,这反过来又导致生长速度降低。产物再积累的米氏常数超过甲苯的米氏常数,但比亲和力较低,最大速度较高,因此在高甲苯浓度的培养物中有利于回收。尽管这些动力学预测了吸收速率和生物量之间的线性关系的偏差,但我们无法检测到。饱和和诱导的影响被纳入基本的比亲和力关系中。结果似乎是对用于描述吸收和生长动力学的方程的改进。