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Debye-Hückel linearization is employed to evaluate the potential function.
The goal is the same, still to find the potential function.
Intuitively, the potential function will keep track of the precharged time at any point in the computation.
The potential function needs to save up enough time to be used later when it is needed.
One just needs some way of obtaining the potential function and then you solve Newton's equation step by step.
This allows some previous calculations of the potential function for unitary Lewis number to be used for the potential-function solution.
(F2) The potential function of.
The function ϕ denotes the potential function.
The potential function is written as (2).
where h is the potential function for γΦ.
where h : H → R is the potential function of γf.
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