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Electrostatic calculations for an ion channel. II. Kinetic behavior of the gramicidin A channel.

机译:离子通道的静电计算。二。短杆菌肽A通道的动力学行为。

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摘要

A theoretical model of the gramicidin A channel is presented and the kinetic behavior of the model is derived and compared with previous experimental results. The major assumption of the model is that the only interaction between ions in a multiply-occupied channel is electrostatic. The electrostatic calculations indicate in a multiply-occupied channel is electrostatic. The electrostatic calculations indicate that there will be potential wells at each end of the channel and, at high concentrations, that both wells can be occupied. The kinetics are based on two reaction steps: movement of the ion from the bulk solution to the well and movement between the two wells. The kinetics for this reaction rate approach are identical to those based on the Nernst-Planck equation in the limit where the movement between the two wells is rate limiting. The experimental results for sodium and potassium are consistent with a maximum of two ions per channel. To explain the thallium results it is necessary to allow three ions per channel. It is shown that this case is compatible with the electrostatic calculations if the presence of an anion is included. The theoretical kinetics are in reasonable quantitative agreement with the following experimental measurements: single channel conductance of sodium, potassium, and thallium; bi-ionic potential and permeability ratio between sodium-potassium and potassium-thallium; the limiting conductance of potassium and thallium at high applied voltages; current-voltage curves for sodium and potassium at low (but not high) concentrations; and the inhibition of sodium conductance by thallium. The results suggest that the potential well is located close to the channel mouth and that the conductance is partially limited by the rate going from the bulk solution to the well. For thallium, this entrance rate is probably diffusion limited.
机译:提出了短杆菌肽A通道的理论模型,并推导了该模型的动力学行为并将其与先前的实验结果进行了比较。该模型的主要假设是,在多通道中离子之间的唯一相互作用是静电。静电计算表明在一个多重占用通道中是静电的。静电计算表明,在通道的两端都将存在势阱,并且在高浓度下,两个势阱都可以被占用。动力学基于两个反应步骤:离子从本体溶液到孔的运动以及两个孔之间的运动。该反应速率方法的动力学与基于Nernst-Planck方程的动力学相同,但其极限是两个井之间的运动受到速率的限制。钠和钾的实验结果与每个通道最多两个离子一致。为了解释the的结果,必须在每个通道中允许三个离子。结果表明,如果包括一个阴离子,这种情况与静电计算是兼容的。理论动力学与以下实验测量结果在定量上吻合:钠,钾和th的单通道电导;钠钾钾钾离子的双离子势和渗透率高电压下钾和al的极限电导;低(但不是高)浓度下钠和钾的电流-电压曲线; th对钠电导的抑制作用结果表明,势阱位于通道口附近,并且电导率部分受限于从本体溶液到阱的流率。对于th,该进入速率可能受扩散限制。

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