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一种用于建立具有大量状态的离子传输循环和线性反应方案通量方程的简单方法:箭头图法。

A simple recipe for setting up the flux equations of cyclic and linear reaction schemes of ion transport with a high number of states: The arrow scheme.

作者信息

Hansen Ulf-Peter, Rauh Oliver, Schroeder Indra

机构信息

a Department of Structural Biology , University of Kiel , Kiel , Germany.

b Plant Membrane Biophysics , Technical University of Darmstadt , Darmstadt , Germany.

出版信息

Channels (Austin). 2016;10(2):119-38. doi: 10.1080/19336950.2015.1120391. Epub 2015 Dec 8.

Abstract

The calculation of flux equations or current-voltage relationships in reaction kinetic models with a high number of states can be very cumbersome. Here, a recipe based on an arrow scheme is presented, which yields a straightforward access to the minimum form of the flux equations and the occupation probability of the involved states in cyclic and linear reaction schemes. This is extremely simple for cyclic schemes without branches. If branches are involved, the effort of setting up the equations is a little bit higher. However, also here a straightforward recipe making use of so-called reserve factors is provided for implementing the branches into the cyclic scheme, thus enabling also a simple treatment of such cases.

摘要

在具有大量状态的反应动力学模型中,通量方程或电流 - 电压关系的计算可能非常繁琐。在此,提出了一种基于箭头图的方法,该方法可直接得到通量方程的最简形式以及循环和线性反应方案中相关状态的占据概率。对于无分支的循环方案,这极其简单。如果涉及分支,建立方程的工作量会稍大一些。然而,在此也提供了一种利用所谓储备因子的直接方法,用于将分支纳入循环方案,从而也能对这类情况进行简单处理。

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