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Modeling development of inhibition zones in an agar diffusion bioassay

机译:在琼脂扩散生物测定中建立抑制区的模型

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摘要

A two-temperature agar diffusion bioassay is commonly used to quantify the concentration of nisin using Micrococcus luteus as the indicator microorganism. A finite element computational model based on Fick's second law of diffusion was used to predict the radius of the inhibition zone in this diffusion bioassay. The model developed was used to calculate nisin concentration profiles as a function of time and position within the agar. The minimum inhibitory concentration (MIC) of nisin against M. luteus was determined experimentally. The critical time (Tc) for growth of M. luteus within the agar diffusion bioassay was experimentally determined using incubation studies with nisin. The radius of the inhibition zone was predicted from the computational model as the location where the predicted nisin concentration at Tc was equal to MIC. The MIC was experimentally determined to be 0.156 μg mL−1, and Tc was determined to be 7 h. Good agreement (R2 = 0.984) was obtained between model-predicted and experimentally determined inhibition zone radii.
机译:通常使用两温琼脂扩散生物测定法以黄褐微球菌为指示微生物来定量乳链菌肽的浓度。使用基于菲克第二扩散定律的有限元计算模型来预测该扩散生物测定中抑制区的半径。所开发的模型用于计算乳酸链球菌素的浓度曲线,该曲线是琼脂中时间和位置的函数。通过实验确定了乳链菌肽对luteus的最低抑菌浓度(MIC)。使用乳链菌肽的孵育研究,通过实验确定了琼脂扩散生物测定法中小肠粘液芽孢杆菌生长的关键时间(Tc)。根据计算模型将抑制区的半径预测为Tc处的乳链菌肽浓度等于MIC的位置。实验确定MIC为0.156μgmL -1 ,Tc被确定为7 h。在模型预测的和实验确定的抑制区半径之间获得了良好的一致性(R 2 = 0.984)。

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