2017
DOI: 10.1002/elan.201700368
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Electrochemical Interpretation of Propagation of the Change in the Membrane Potential Using the Goldman‐Hodgkin‐Katz Equation

Abstract: Nerve conduction has been frequently explained by the Hodgkin‐Huxley equation based on the flow of K+ and Na+ across the cell membrane. By considering the relation between the membrane potential and the membrane current based on the Goldman‐Hodgkin‐Katz equation, it becomes clear that the conventional analysis using the voltage‐clamp method is not correct and that the hyperpolarization condition is artificially made. Taking into account the channel functions and the electronic properties, we suggested a new pr… Show more

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Cited by 6 publications
(3 citation statements)
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“…When we switched from AP to RP cell in the electric circuit (at t = 5.000 s), the reverse circulating currents were locally generated by the local ion transfers, and the membrane potentials returned to the resting potential (at t = 9.000 s). The hyperpolarization was not observed in all the cells because the resting potential was equal to the theoretical value determined by the ratio of K + concentration only [24]. Similar results were obtained when the membrane potential was not clamped and was clamped with R S = 1 or 10 kΩ.…”
Section: Propagation Of the Change In The Membrane Potential Using Vo...supporting
confidence: 76%
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“…When we switched from AP to RP cell in the electric circuit (at t = 5.000 s), the reverse circulating currents were locally generated by the local ion transfers, and the membrane potentials returned to the resting potential (at t = 9.000 s). The hyperpolarization was not observed in all the cells because the resting potential was equal to the theoretical value determined by the ratio of K + concentration only [24]. Similar results were obtained when the membrane potential was not clamped and was clamped with R S = 1 or 10 kΩ.…”
Section: Propagation Of the Change In The Membrane Potential Using Vo...supporting
confidence: 76%
“…A liquid‐membrane cell comprises two aqueous phases (W1 and W2) and a nitrobenzene phase (NB), as described in Figure SI‐1 [23, 24]. The NB solution was impregnated in a porous polytetrafluoroethylene membrane filter T100A025A (pore size: 1 μm, thickness: 75 μm, ADVANTEC TOYO KAISHA, Ltd., Japan), and the filter was used as a liquid membrane (LM).…”
Section: Methodsmentioning
confidence: 99%
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