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首页> 外文期刊>Analytical Biochemistry: An International Journal of Analytical and Preparative Methods >Modeling Taylor dispersion injections: Determination of kinetic/affinity interaction constants and diffusion coefficients in label-free biosensing
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Modeling Taylor dispersion injections: Determination of kinetic/affinity interaction constants and diffusion coefficients in label-free biosensing

机译:泰勒分散液注射液的建模:无标记生物传感中动力学/亲和力相互作用常数和扩散系数的确定

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摘要

A new method based on Taylor dispersion has been developed that enables an analyte gradient to be titrated over a ligand-coated surface for kinetic/affinity analysis of interactions from a minimal number of injections. Taylor dispersion injections generate concentration ranges in excess of four orders of magnitude and enable the analyte diffusion coefficient to be reliably estimated as a fitted parameter when fitting binding interaction models. A numerical model based on finite element analysis, Monte Carlo simulations, and statistical profiling were used to compare the Taylor dispersion method with standard fixed concentration injections in terms of parameter correlation, linearity of parameter error space, and global versus local model fitting. A dramatic decrease in parameter correlations was observed for TDi curves relative to curves from standard fixed concentration injections when surface saturation was achieved. In FCI the binding progress is recorded with respect to injection time, whereas in TDi the second time dependency encoded in the analyte gradient increases resolving power. This greatly lowers the dependence of all parameters on each other and on experimental interferences. When model parameters were fitted locally, the performance of TDis remained comparable to global model fitting, whereas fixed concentration binding response curves yielded unreliable parameter estimates.
机译:已经开发出一种基于泰勒分散体的新方法,该方法能够在配体涂层表面上滴定分析物梯度,以进行最少进样次数的相互作用的动力学/亲和力分析。泰勒分散液进样产生的浓度范围超过四个数量级,并且在拟合结合相互作用模型时,能够可靠地将分析物扩散系数估计为拟合参数。使用基于有限元分析,蒙特卡洛模拟和统计分析的数值模型在参数相关性,参数误差空间的线性以及全局与局部模型拟合方面比较泰勒色散法与标准固定浓度注入。当达到表面饱和时,相对于标准固定浓度进样的曲线,观察到TDi曲线的参数相关性显着降低。在FCI中,结合进度是相对于进样时间记录的,而在TDi中,分析物梯度中编码的第二时间依赖性增加了分辨能力。这大大降低了所有参数彼此之间以及对实验干扰的依赖性。当对模型参数进行局部拟合时,TDis的性能仍可与整体模型拟合相媲美,而固定的浓度结合响应曲线会产生不可靠的参数估计值。

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