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改进了蓝藻光合作用系统 II 态模型的 5 步建模方法。

Improved 5-step modeling of the Photosystem II S-state mechanism in cyanobacteria.

机构信息

Department of Biological Sciences, Purdue University, 47907, West Lafayette, IN, USA.

出版信息

Photosynth Res. 1996 Jan;47(1):61-76. doi: 10.1007/BF00017754.

Abstract

We present a model of the S-state mechanism, as well as an improved eigenvalue analysis, that integrate into a coherent ensemble several features found since the S-state model was initially developed. These features include the presence of S-1, deactivations in the dark interval between flashes, and the change in the number of active PS II centers by photoinhibition or photoactivation. A new feature is the capacity to predict the steady-state distribution of S-states under conditions of steady photoinhibition or photoactivation. The improved eigenvalue analysis allowed the calculation of the initial S-state distribution. In addition, the model resolved 'true' photochemical misses from apparent misses due to deactivations in the dark interval between flashes. The model suggested that most of the misses that are commonly reported are due to deactivations, and not to an intrinsic inefficiency of the photochemical mechanism of PS II. Because models that allow double-hits encompassing the S2 to S3 transition often predict negative initial quantities of S2 in cyanobacteria, our proposed model specifically prohibited them. The model accounts for inhomogeneous misses and a steady-state distribution of the type (S2)≈(S1)>(S3)≈(S0). This 5-step model uses only 4 probabilities, and is therefore easy to handle. The use of this model is critical for the analysis of several cyanobacterial strains, as well as for any species that show non-negligible deactivations in the dark interval between flashes.

摘要

我们提出了一个 S 态机制模型,以及一个改进的特征值分析,该模型将自 S 态模型最初开发以来发现的几个特征整合到一个连贯的整体中。这些特征包括 S-1 的存在、闪光间隔期间的暗中断失活,以及通过光抑制或光活化改变活性 PS II 中心的数量。一个新的特征是能够预测在持续光抑制或光活化条件下 S 态的稳态分布。改进的特征值分析允许计算初始 S 态分布。此外,该模型解决了由于闪光间隔期间的暗中断失活而导致的“真实”光化学缺失与表观缺失之间的问题。该模型表明,通常报道的大多数缺失是由于失活引起的,而不是 PS II 光化学机制的固有低效引起的。由于允许包含 S2 到 S3 跃迁的双命中的模型通常预测蓝藻中 S2 的初始数量为负,因此我们提出的模型特别禁止了它们。该模型解释了不均匀的缺失和(S2)≈(S1)>(S3)≈(S0)的稳态分布。这个五步骤模型仅使用 4 个概率,因此易于处理。该模型的使用对于分析几种蓝藻菌株以及任何在闪光间隔期间显示出明显失活的物种都至关重要。

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