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通过心肌钙释放通道的渗透作用。

Permeation through the calcium release channel of cardiac muscle.

作者信息

Chen D, Xu L, Tripathy A, Meissner G, Eisenberg B

机构信息

Department of Molecular Biophysics and Physiology, Rush Medical College, Chicago, Illinois 60612, USA.

出版信息

Biophys J. 1997 Sep;73(3):1337-54. doi: 10.1016/S0006-3495(97)78167-0.

Abstract

Current voltage (I-V) relations were measured from the calcium release channel (CRC) of the sarcoplasmic reticulum of cardiac muscle in 12 KCl solutions, symmetrical and asymmetrical, from 25 mM to 2 M. I-V curves are nearly linear, in the voltage range +/- 150 mV approximately 12kT/e, even in asymmetrical solutions, e.g., 2 M // 100 mM. It is awkward to describe straight lines as sums of exponentials in a wide range of solutions and potentials, and so traditional barrier models have difficulty fitting this data. Diffusion theories with constant fields predict curvilinear I-V relations, and so they are also unsatisfactory. The Poisson and Nernst-Planck equations (PNP) form a diffusion theory with variable fields. They fit the data by using adjustable parameters for the diffusion constant of each ion and for the effective density of fixed (i.e., permanent) charge P(x) along the channel's "filter" (7-A diameter, 10 A long). If P(x) is described by just one parameter, independent of x (i.e., P(x) = P0 = -4.2 M), the fits are satisfactory (RMS error/RMS current = 6.4/67), and the estimates of diffusion coefficients are reasonable D(K) = 1.3 x 10(-6) cm2/s, D(Cl) = 3.9 x 10(-6) cm2/s. The CRC seems to have a small selectivity filter with a very high density of permanent charge. This may be a design principle of channels specialized for large flux. The Appendix derives barrier models, and their prefactor, from diffusion theories (with variable fields) and argues that barrier models are poor descriptions of CRCs in particular and open channels in general.

摘要

在12种对称和不对称的KCl溶液(浓度范围从25 mM至2 M)中,测量了心肌肌浆网钙释放通道(CRC)的电流 - 电压(I - V)关系。I - V曲线在电压范围±150 mV(约12kT/e)内几乎呈线性,即使在不对称溶液中,例如2 M // 100 mM。在广泛的溶液和电位范围内,将直线描述为指数之和很不方便,因此传统的势垒模型难以拟合这些数据。具有恒定场的扩散理论预测I - V关系为曲线,因此它们也不令人满意。泊松方程和能斯特 - 普朗克方程(PNP)构成了具有可变场的扩散理论。它们通过为每个离子的扩散常数以及沿通道“过滤器”(直径7 Å,长10 Å)的固定(即永久)电荷P(x)的有效密度使用可调参数来拟合数据。如果P(x)仅由一个与x无关的参数描述(即P(x) = P0 = -4.2 M),拟合结果令人满意(均方根误差/均方根电流 = 6.4/67),并且扩散系数的估计值合理:D(K) = 1.3×10⁻⁶ cm²/s,D(Cl) = 3.9×10⁻⁶ cm²/s。CRC似乎有一个具有非常高永久电荷密度的小选择性过滤器。这可能是专门用于大通量通道的设计原则。附录从扩散理论(具有可变场)推导了势垒模型及其前置因子,并认为势垒模型尤其不适用于描述CRC,总体上也不适用于描述开放通道。

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