
pmid: 6850161
A membrane with an arbitrary distribution of fixed charges inside and on its surfaces is considered. A procedure for calculating the local electrostatic potential at an arbitrary point of the system is described and its validity discussed. This procedure is based on the linearization of the 3-dimensional Poisson-Boltzmann equation around an exact 1-dimensional solution.
Thermodynamics and heat transfer, Membranes, electrolytes, Models, Biological, Membrane Potentials, Equilibrium statistical mechanics, electrostatic potentials, linearization of the 3-dimensional Poisson- Boltzmann equation, generalisation of Debye-Hueckel theory, biological membranes, General biology and biomathematics, Mathematics
Thermodynamics and heat transfer, Membranes, electrolytes, Models, Biological, Membrane Potentials, Equilibrium statistical mechanics, electrostatic potentials, linearization of the 3-dimensional Poisson- Boltzmann equation, generalisation of Debye-Hueckel theory, biological membranes, General biology and biomathematics, Mathematics
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