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通过激发能量转移确定的膜结合发色团的膜内位置。

Intramembrane positions of membrane-bound chromophores determined by excitation energy transfer.

作者信息

Koppel D E, Fleming P J, Strittmatter P

出版信息

Biochemistry. 1979 Nov 27;18(24):5450-7. doi: 10.1021/bi00591a030.

Abstract

A detailed theory has been derived to evaluate the efficiency of nonradiative transfer of electronic excitation energy between nonassociated membrane-bound chromophores. Two different approaches are presented and shown to lead to identical numerical results. In the first of these the efficiency of transfer is computed from the decay with time of the donor excited state. In the second approach, the efficiency is calculated directly, demonstrating that to a high degree of accuracy the array of acceptors can be represented as consisting of a single nearest acceptor plus a continuum of secondary acceptors. A general expression is derived for the dipole-dipole orientation factor as a function of the position of an acceptor. It is shown that, by invoking the range of orientations that must be present at the very least in a particular case, the expected values of transfer efficiency may be limited to a relatively narrow band of uncertainty about those predicted for total randomization. In the limit of total randomization, the theory reduces to functions of but two dimensionless parameters: an effective number of acceptors and a normalized distance of closest approach, a parameter which in turn is a function of an excluded surface area and the depth in the membrane of a donor relative to that of an acceptor. Finally, data analysis procedures are presented whereby one can determine the surface density of acceptors for a known geometry or, alternatively, determine the distance of closest approach for known surface densities.

摘要

已推导出一个详细的理论来评估非缔合膜结合发色团之间电子激发能的非辐射转移效率。提出了两种不同的方法,结果表明它们会得出相同的数值结果。在第一种方法中,转移效率是根据供体激发态随时间的衰减来计算的。在第二种方法中,效率是直接计算得出的,这表明在高精度下,受体阵列可以表示为由单个最近的受体加上连续的二级受体组成。推导出了偶极 - 偶极取向因子作为受体位置函数的一般表达式。结果表明,通过考虑在特定情况下至少必须存在的取向范围,转移效率的预期值可能会被限制在相对于完全随机化预测值的相对较窄的不确定带内。在完全随机化的极限情况下,该理论简化为仅两个无量纲参数的函数:有效受体数和最接近距离的归一化距离,该参数又是排除表面积以及供体相对于受体在膜中的深度的函数。最后,给出了数据分析程序,通过该程序可以确定已知几何形状下受体的表面密度,或者确定已知表面密度下的最接近距离。

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