Theory of Asymmetric Double Layers.
CALIFORNIA UNIV BERKELEY ELECTRONICS RESEARCH LAB
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The author presents analytic solutions for asymmetric double layers which satisfy the time stationary Vlasov-Poisson system and which require the double-valuedness of Sagdeev potential as a function of physical potential it is pointed out that any distribution function having an analytic density representation as a polynomial power series of potential can never satisfy the asymmetric double layer boundary conditions. Considering K-dV like equation, it is found that there is some relationship between the speed of asymmetric double layer and the degree of asymmetry. Author
- Statistics and Probability
- Electricity and Magnetism