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一种用于通过荧光恢复后光漂白(FRAP)测定活细胞中分子动力学的改进数学方法。

An improved mathematical approach for determination of molecular kinetics in living cells with FRAP.

作者信息

Lele Tanmay, Oh Philmo, Nickerson Jeffrey A, Ingber Donald E

机构信息

Vascular Biology Program, Department of Pathology, Children's Hospital, Harvard Medical School, Boston, MA 02115-5737, USA.

出版信息

Mech Chem Biosyst. 2004 Sep;1(3):181-90.

Abstract

The estimation of binding constants and diffusion coefficients of molecules that associate with insoluble molecular scaffolds inside living cells and nuclei has been facilitated by the use of Fluorescence Recovery after Photobleaching (FRAP) in conjunction with mathematical modeling. A critical feature unique to FRAP experiments that has been overlooked by past mathematical treatments is the existence of an 'equilibrium constraint': local dynamic equilibrium is not disturbed because photobleaching does not functionally destroy molecules, and hence binding-unbinding proceeds at equilibrium rates. Here we describe an improved mathematical formulation under the equilibrium constraint which provides a more accurate estimate of molecular reaction kinetics within FRAP studies carried out in living cells. Due to incorporation of the equilibrium constraint, the original nonlinear kinetic terms become linear allowing for analytical solution of the transport equations and greatly simplifying the estimation process. Based on mathematical modeling and scaling analysis, two experimental measures are identified that can be used to delineate the rate-limiting step. A comprehensive analysis of the interplay between binding-unbinding and diffusion, and its effect on the recovery curve, are presented. This work may help to bring clarity to the study of molecular dynamics within the structural complexity of living cells.

摘要

通过将光漂白后荧光恢复(FRAP)与数学建模相结合,促进了对与活细胞和细胞核内不溶性分子支架结合的分子的结合常数和扩散系数的估计。FRAP实验的一个独特关键特征被过去的数学处理所忽视,即存在“平衡约束”:光漂白不会功能性地破坏分子,因此局部动态平衡不会受到干扰,结合-解离以平衡速率进行。在这里,我们描述了在平衡约束下的一种改进的数学公式,它在对活细胞进行的FRAP研究中提供了对分子反应动力学更准确的估计。由于纳入了平衡约束,原来的非线性动力学项变为线性,从而允许对传输方程进行解析求解,并大大简化了估计过程。基于数学建模和标度分析,确定了两种可用于描绘限速步骤的实验方法。本文对结合-解离与扩散之间的相互作用及其对恢复曲线的影响进行了全面分析。这项工作可能有助于阐明活细胞结构复杂性内分子动力学的研究。

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