Study of ionic currents across a model membrane channel using Brownian dynamics

被引:108
作者
Chung, SH [1 ]
Hoyles, M
Allen, T
Kuyucak, S
机构
[1] Australian Natl Univ, Dept Chem, Prot Dynam Unit, Canberra, ACT 0200, Australia
[2] Australian Natl Univ, Res Sch Phys Sci, Dept Theoret Phys, Canberra, ACT 0200, Australia
基金
澳大利亚研究理事会; 英国医学研究理事会;
关键词
D O I
10.1016/S0006-3495(98)77569-1
中图分类号
Q6 [生物物理学];
学科分类号
071011 ;
摘要
Brownian dynamics simulations have been carried out to study ionic currents flowing across a model membrane channel under various conditions. The model channel we use has a cylindrical transmembrane segment that is joined to a catenary vestibule at each side. Two cylindrical reservoirs connected to the channel contain a fixed number of sodium and chloride ions. Under a driving force of 100 mV, the channel is virtually impermeable to sodium ions, owing to the repulsive dielectric force presented to ions by the vestibular wall. When two rings of dipoles, with their negative poles facing the pore lumen, are placed just above and below the constricted channel segment, sodium ions cross the channel. The conductance increases with increasing dipole strength and reaches its maximum rapidly; a further increase in dipole strength does not increase the channel conductance further. When only those ions that acquire a kinetic energy large enough to surmount a barrier are allowed to enter the narrow transmembrane segment, the channel conductance decreases monotonically with the barrier height. This barrier represents those interactions between an ion, water molecules, and the protein wall in the transmembrane segment that are not treated explicitly in the simulation. The conductance obtained from simulations closely matches that obtained from ACh channels when a step potential barrier of 2-3 kT(r) is placed at the channel neck. The current-voltage relationship obtained with symmetrical solutions is ohmic in the absence of a barrier. The current-voltage curve becomes nonlinear when the 3 kT(r) barrier is in place. With asymmetrical solutions, the relationship approximates the Goldman equation, with the reversal potential close to that predicted by the Nernst equation. The conductance first increases linearly with concentration and then begins to rise at a slower rate with higher ionic concentration. We discuss the implications of these findings for the transport of ions across the membrane and the structure of ion channels.
引用
收藏
页码:793 / 809
页数:17
相关论文
共 27 条
[1]   BROWNIAN DYNAMICS STUDY OF A MULTIPLY-OCCUPIED CATION CHANNEL - APPLICATION TO UNDERSTANDING PERMEATION IN POTASSIUM CHANNELS [J].
BEK, S ;
JAKOBSSON, E .
BIOPHYSICAL JOURNAL, 1994, 66 (04) :1028-1038
[2]   THE NATURE OF ION AND WATER BARRIER CROSSINGS IN A SIMULATED ION CHANNEL [J].
CHIU, SW ;
NOVOTNY, JA ;
JAKOBSSON, E .
BIOPHYSICAL JOURNAL, 1993, 64 (01) :98-108
[3]   STOCHASTIC-THEORY OF SINGLY OCCUPIED ION CHANNELS .2. EFFECTS OF ACCESS RESISTANCE AND POTENTIAL GRADIENTS EXTENDING INTO THE BATH [J].
CHIU, SW ;
JAKOBSSON, E .
BIOPHYSICAL JOURNAL, 1989, 55 (01) :147-157
[4]   CHANGES IN THE KINETICS AND CONDUCTANCE OF N-METHYL-D-ASPARTATE (NMDA)-RECEPTOR ACTIVATED SINGLE CHANNELS WITH TEMPERATURE [J].
CHUNG, SH ;
KUYUCAK, S .
NEUROSCIENCE LETTERS, 1995, 187 (03) :181-184
[5]   THE THEORY OF ION-TRANSPORT THROUGH MEMBRANE CHANNELS [J].
COOPER, K ;
JAKOBSSON, E ;
WOLYNES, P .
PROGRESS IN BIOPHYSICS & MOLECULAR BIOLOGY, 1985, 46 (01) :51-96
[6]   QUANTITATION OF PHYSICAL-CHEMICAL PROPERTIES OF THE AQUEOUS PHASE INSIDE THE PHOE IONIC CHANNEL [J].
GUTMAN, M ;
TSFADIA, Y ;
MASAD, A ;
NACHLIEL, E .
BIOCHIMICA ET BIOPHYSICA ACTA, 1992, 1109 (02) :141-148
[7]   MULTIPLE CONDUCTANCE STATES OF SINGLE ACETYLCHOLINE-RECEPTOR CHANNELS IN EMBRYONIC MUSCLE-CELLS [J].
HAMILL, OP ;
SAKMANN, B .
NATURE, 1981, 294 (5840) :462-464
[8]  
Hille B., 1992, IONIC CHANNELS EXCIT
[9]   Energy barrier presented to ions by the vestibule of the biological membrane channel [J].
Hoyles, M ;
Kuyucak, S ;
Chung, SH .
BIOPHYSICAL JOURNAL, 1996, 70 (04) :1628-1642
[10]  
HOYLES M, 1998, IN PRESS PHYS REV E