Model building method and device for linear scanning polarographic wave
A technology of linear scanning and construction methods, applied in special data processing applications, instruments, electrical digital data processing, etc., can solve problems such as high computational complexity and complex model structure.
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Embodiment 1
[0053] The symbols and letters used in the formula are described as follows in this embodiment,
[0054] I 1 is the polarographic current; I 2 is the error compensation value; i 1 is the first sub-model, i 2 is the second sub-model; n is the number of electrons in the electrode reaction; F is the Faraday constant; E is the potential value at time t; 0 is the initial scan potential; is the half-wave potential; A is the mercury drop area; O is the depolarizer; C 0 is the initial concentration of depolarizer O in the solution; D O is the diffusion coefficient of the depolarizer O; the diffusion rate Where R represents the gas constant, T is the absolute temperature, v is the electrode potential change rate; t is the voltage sweep time, that is, the mercury drop time, Indicates the time when the scanning voltage reaches the half-wave potential; μ∈[0,1].
[0055] 1. Establish an equivalent model of the linear sweep polarographic wave model
[0056] The equivalent model es...
Embodiment 2
[0123] Using the formula used in Example 1, the specific application is described as follows. Take Cu 2+ 、Cd 2+ 、Co 2+ and Zn 2+ Efficient calculation of linear sweep polarographic wave model as an example, Cu obtained by linear sweep polarography 2+ 、Cd 2+ 、Co 2+ and Zn 2+ The polarographic waves of Figure 3 ~ Figure 6 As shown, the detection temperature is 20°C, and the specific and efficient calculation method for the linear scanning polarographic wave model of these four ions is implemented as follows:
[0124] 1. Determine the value of some fixed parameters
[0125] The linear sweep polarographic wave can be expressed by the Sevcik current formula as:
[0126] I 1 = 1 2 nFAC 0 D o 1 2 ∫ 0 t 1 ...
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