Gaussian process regression-based method for predicting state of health (SOH) of lithium batteries
A technology of Gaussian process regression and health status, which is applied in the field of electrochemistry and analytical chemistry, and can solve problems such as poor adaptability
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specific Embodiment approach 1
[0030] Specific implementation mode one, the following combination figure 1 To describe this embodiment,
[0031] A lithium battery health prediction method based on Gaussian process regression, which is realized by the following steps:
[0032] Step 1. Discharge the new lithium battery to be tested, and then fully charge it, repeat charging and discharging N times, where N is an integer greater than or equal to 20, record the battery capacity of the lithium battery in the cycle, and then draw the lithium battery The relationship curve between the state of health SOH of the battery and the charge and discharge cycle, that is, the degradation curve with regeneration phenomenon;
[0033] Step 2, select the covariance function according to the degradation curve and the constraint condition with regeneration phenomenon; the constraint condition is that the covariance matrix formed by the selected covariance function satisfies the non-negative definite;
[0034] The covariance fu...
specific Embodiment approach 2
[0054] Specific implementation mode two, the following combination Figure 1 to Figure 5 Describe this embodiment. This embodiment is a further description of the state of health SOH of the battery in Embodiment 1. The specific expression of the state of health SOH of the battery in this embodiment is as follows:
[0055] SOH = C i C 0 × 100 %
[0056] where C i is the capacity value of the i-th charge-discharge cycle, C 0 is the initial capacity, i is a positive integer greater than or equal to 0.
specific Embodiment approach 3
[0057] Specific implementation mode three, the following combination Figure 1 to Figure 5 Describe this embodiment. This embodiment is a further description of the function selected in step 2 of embodiment 1 as a periodic function. The function selected in step 2 of this embodiment is a periodic function, a square exponential function, and a constant covariance A combination of functions as the covariance function; where the squared exponential covariance function is:
[0058] k f = σ y 2 exp ( - ( x - x ′ ) 2 2 l 2 )
[0059]...
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