首页> 美国卫生研究院文献>Antimicrobial Agents and Chemotherapy >Parameters of bacterial killing and regrowth kinetics and antimicrobial effect examined in terms of area under the concentration-time curve relationships: action of ciprofloxacin against Escherichia coli in an in vitro dynamic model.
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Parameters of bacterial killing and regrowth kinetics and antimicrobial effect examined in terms of area under the concentration-time curve relationships: action of ciprofloxacin against Escherichia coli in an in vitro dynamic model.

机译:在浓度-时间曲线关系下以面积为单位检查的细菌杀灭和再生动力学参数和抗菌效果:在体外动力学模型中环丙沙星对大肠杆菌的作用。

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摘要

Although many parameters have been described to quantitate the killing and regrowth of bacteria, substantial shortcomings are inherent in most of them, such as low sensitivity to pharmacokinetic determinants of the antimicrobial effect, an inability to predict a total effect, insufficient robustness, and uncertain interrelations between the parameters that prevent an ultimate determination of the effect. To examine different parameters, the kinetics of killing and regrowth of Escherichia coli (MIC, 0.013 microg/ml) were studied in vitro by simulating a series of ciprofloxacin monoexponential pharmacokinetic profiles. Initial ciprofloxacin concentrations varied from 0.02 to 19.2 microg/ml, whereas the half-life of 4 h was the same in all experiments. The following parameters were calculated and estimated: the time to reduce the initial inoculum (N0) 10-, 100-, and 1,000-fold (T90%, T99%, and T99.9%, respectively), the rate constant of bacterial elimination (k(elb)), the nadir level (Nmin) in the viable count (N)-versus-time (t) curve, the time to reach Nmin (t(min)), the numbers of bacteria that survived (Ntau) by the end of the observation period (tau), the area under the bacterial killing and regrowth curve (log N(A)-t curve) from the zero point (time zero) to tau (AUBC), the area above this curve (AAC), the area between the control growth curve (log N(C)-t curve) and the bacterial killing and regrowth curve (log N(A)-t curve) from the zero point to tau (ABBC) or to the time point when log N(A) reaches the maximal values observed in the log N(C)-t curve (I(E); intensity of the effect), and the time shift between the control growth and regrowth curves (T(E); duration of the effect). Being highly sensitive to the AUC, I(E), and T(E) showed the most regular AUC relationships: the effect expressed by I(E) or T(E) increased systematically when the AUC or initial concentration of ciprofloxacin rose. Other parameters, especially T90%, T99%, T99.9%, t(min), and log N0 - log Nmin = delta log Nmin, related to the AUC less regularly and were poorly sensitive to the AUC. T(E) proved to be the best predictor and t(min) proved to be the worst predictor of the total antimicrobial effect reflected by I(E). Distinct feedback relationships between the effect determination and the experimental design were demonstrated. It was shown that unjustified shortening of the observation period, i.e., cutting off the log N(A)-t curves, may lead to the degeneration of the AUC-response relationships, as expressed by log N0 - log Ntau = delta log Ntau, AUBC, AAC, or ABBC, to a point where it gives rise to the false idea of an AUC- or concentration-independent effect. Thus, use of I(E) and T(E) provides the most unbiased, robust, and comprehensive means of determining the antimicrobial effect.
机译:尽管已经描述了许多参数来量化细菌的杀灭和再生,但大多数参数都存在实质性缺陷,例如对抗菌作用的药代动力学决定因素敏感性低,无法预测总作用,鲁棒性不足以及不确定的相关性最终无法确定效果的参数之间。为了检查不同的参数,通过模拟一系列环丙沙星单指数药代动力学曲线,体外研究了大肠杆菌的杀灭和再生动力学(MIC,0.013 microg / ml)。环丙沙星的初始浓度在0.02至19.2微克/毫升之间,而在所有实验中4小时的半衰期均相同。计算并估算了以下参数:减少初始接种量(N0)10倍,100倍和1,000倍的时间(分别为T90%,T99%和T99.9%),细菌清除的速率常数(k(elb)),存活数(N)-时间(t)曲线中的最低点水平(Nmin),达到Nmin的时间(t(min)),存活的细菌数(Ntau)到观察期(tau)结束时,从零点(时间为零)到tau(AUBC)的细菌杀灭和再生曲线(log N(A)-t曲线)下的面积(该曲线上方的面积( AAC),从零点到tau(ABBC)或到时间的对照生长曲线(log N(C)-t曲线)与细菌杀灭和再生曲线(log N(A)-t曲线)之间的区域log N(A)达到在log N(C)-t曲线中观察到的最大值的点(I(E);作用强度),以及对照生长曲线和再生曲线之间的时间偏移(T(E) ;效果持续时间)。对AUC高度敏感的I(E)和T(E)显示了最规则的AUC关系:当AUC或环丙沙星的初始浓度上升时,I(E)或T(E)表示的作用会系统地增加。其他参数,特别是T90%,T99%,T99.9%,t(min)和log N0-log Nmin =增量log Nmin,与AUC的关联较不规则,并且对AUC的敏感性较差。 T(E)被证明是最佳的预测因子,而t(min)被证明是由I(E)反映的总抗菌作用的最差预测因子。证明了效果确定与实验设计之间存在明显的反馈关系。结果表明,观察期的不合理缩短,即切断log N(A)-t曲线,可能导致AUC响应关系的退化,如log N0-log Ntau = delta log Ntau所示, AUBC,AAC或ABBC会引起错误的想法,认为其与AUC或浓度无关。因此,使用I(E)和T(E)提供了最公正,最可靠和最全面的确定抗菌效果的方法。

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