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Detection of Glucose and Related Analytes by Biosensors: A Fractal Analysis

机译:生物传感器检测葡萄糖及相关分析物的分形分析

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摘要

A fractal analysis is used to model the binding and dissociation kinetics of connective tissue interstitial glucose, adipose tissue interstitial glucose, insulin, and other related analytes on biosensor surfaces. The analysis provides insights into diffusion-limited analyte-receptor reactions occurring on heterogeneous biosensor surfaces. Numerical values obtained for the binding and the dissociation rate coefficients are linked to the degree of heterogeneity or roughness [fractal dimension (D f )] present on the biosensor chip surface. The binding and dissociation rate coefficients are sensitive to the degree of heterogeneity on the surface. For example, for the binding of plasma insulin, as the fractal dimension value increases by a factor of 2.47 from D f1 = 0.6827 to D f2 = 1.6852, the binding rate coefficient increases by a factor of 4.92 from k 1 = 1.0232 to k 2 = 5.0388. An increase in the degree of heterogeneity on the probe surface leads to an increase in the binding rate coefficient. A dual-fractal analysis is required to fit the binding kinetics in most of the cases presented. A single fractal analysis is adequate to describe the dissociation kinetics. Affinity (ratio of the binding to the dissociation rate coefficient) values are also presented. Interferents for glucose, such as uric acid and ascorbic acid, were also detected by using glucose biosensors based on carbon nanotube (CNT) nanoelectrode ensembles (NEEs) (Lin Y, Lu F, Tu Y, Ren Z. Nano Lett 2004, 4 , 191–195).
机译:分形分析用于模拟生物传感器表面上结缔组织间质葡萄糖,脂肪组织间质葡萄糖,胰岛素和其他相关分析物的结合和解离动力学。该分析提供了对异质生物传感器表面上发生的扩散受限的分析物-受体反应的见解。获得的结合和解离速率系数的数值与存在于生物传感器芯片表面上的异质性或粗糙度[分数维(D f)]有关。结合和解离速率系数对表面上的异质度敏感。例如,对于血浆胰岛素的结合,随着分形维数值从D f1 = 0.6827增加到D f2 = 1.6852,增加了2.47倍,结合速率系数从k 1 = 1.0232增加到k 2,增加了4.92倍。 = 5.0388。探针表面上异质度的增加导致结合速率系数的增加。在大多数情况下,需要进行双分形分析以适应结合动力学。单个分形分析足以描述解离动力学。还显示了亲和力(结合率与解离速率系数的比值)。还使用基于碳纳米管(CNT)纳米电极集成体(NEEs)的葡萄糖生物传感器检测了尿素和抗坏血酸等葡萄糖干扰素(Lin Y,Lu F,Tu Y,Ren Z. Nano Lett 2004,4, 191–195)。

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