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Note that higher C-rates mean shorter cycles which can result in less ageing (as the battery is used more aggressively but for shorter times). The concentrations should not be constant, they appear so because you are looking at their initial values, but if you move the slider at the bottom of the plot they should change and no longer be constant. |
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Hi, I am facing a similar issue. However, I am plotting against throughput capacity to avoid your mentioned problem of shorter cycles with less ageing. This resulted in the following graph: In my understanding, comparing at the same throughput capacity should result in a lower degradation for lower C-rates. However, this is not the case. Furthermore, the degradation seems to be faster at 15°C for lower C-rates. How is this possible? Used model
Lower C-rate experiment
Higher C-rate experiment
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If ageing is dominated by calendar ageing part, such as diffusion limited SEI ageing, the time spent by cell at higher SoC/charged state becomes important. Note that SEI ageing will happen even at zero current as in calendar ageing case, if cell is left at charged state. At lower C rate, the cell is cycled for longer time, means higher SEI. Your results of higher SEI loss at lower C-rate corroborate with this explanation. You may compare SEI aging on t axis as well. Hope this explanation is useful. |
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Could anyone guide me how to plot a data with respect to cycle number? I'm new to PyBamm and it would be great if anyone helps me in this. I don't see cycle number being an output entity in the default parameters set |
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I tried to study the effect of Crate on degradation throng CCCV cycles using the SEI growth model and lithium plating in PyBaMM.
I know that increasing the c-rate applied by CCCV increases the temperature inside the battery, which leads to more degradation and shorter battery cycle life.
However, pybamm simulation results show the opposite.
a. 3c-rate
b. 6c-rate
According to the plot I posted, the capacity loss due to sei growth and lithium plating is greater at 3c-rate than at 6c-rate.
c. 3c-rate
d.6c-rate
Also, if you look at the graph(c and d), the important factors of electrolyte_exchange_current_density(eg.graphite_LGM50_electrolyte_exchange_current_density_Chen2020) are c_e : Electrolyte concentration [mol.m-3].
c_s_surf : Particle concentration [mol.m-3] have constant values regardless of c-rate, is this correct?
Any suggestions on how to solve these problems?
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