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Mathematical modeling and simulation of a cylindrical nickel metal hydride battery.

机译:圆柱形镍氢电池的数学建模和仿真。

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The aim of this study is to develop a mathematical model for the cylindrical nickel metal-hydride cell that can be used to describe discharge/charge behavior of the cell. The model was used to predict the cell performance at various discharge/charge rates, where proton diffusion and polarization effects are important.;The model includes the trend of the discharging behavior of the nickel metal-hydride cells. Also the effects of the solid-state proton diffusion and electrode's solid particle shrinking core are described. The cathode is shown to be the limited electrode and the proton diffusion resistance is the dominant factor that affects the performance of the cell at high discharge rates. Under variant constant current discharge rates conditions, a lower discharge rate results in delivering higher energy capacity.;Various discharge schemes and different parameters were analyzed for a complete bobbin cell. Different discharge methods result in disparate cell capacities. The discharge schemes take place often under constant power or load conditions. The discharge rate for a constant power or load case, however, changes with time. During a small time increment, the system of equations are solved for a constant cell current discharge. For variant discharge schemes, this model predicts that the constant load discharge possess the lowest average discharge rate, thus the largest capacity is obtained when compared to the constant power discharge which was found to deliver the lowest capacity.;Pulsed discharge is another discharge variation, and the mode can be of pulsing current, power or load. However, only pulsed current discharges are examined in this work. The effects of the controlling parameters, which govern pulse discharge, are presented. During pulsed current discharge the cell capacity is increased, by reducing overpotentials, due to the creation of more uniform concentrations.;Constant current charging is also investigated. The cycle life and performance of this battery are presented.
机译:这项研究的目的是为圆柱形镍氢电池开发一个数学模型,该模型可用于描述电池的放电/充电行为。该模型用于预测在各种放电/充电速率下的电池性能,其中质子扩散和极化效应很重要。该模型包括镍氢电池的放电行为趋势。还描述了固态质子扩散和电极的固体颗粒收缩核的作用。阴极是有限的电极,质子扩散阻力是影响高放电速率下电池性能的主要因素。在变化的恒定电流放电率条件下,较低的放电率会导致提供更高的能量容量。;对于完整的线轴电池,分析了各种放电方案和不同的参数。不同的放电方法会导致不同的电池容量。放电方案通常在恒定功率或负载条件下进行。但是,在恒定功率或负载情况下,放电率会随时间变化。在较小的时间增量内,求解方程组以获得恒定的单元电流放电。对于不同的放电方案,该模型预测恒定负载放电具有最低的平均放电速率,因此与发现功率最低的恒定功率放电相比可获得最大的容量;脉冲放电是另一种放电变化,模式可以是脉冲电流,功率或负载。但是,在这项工作中仅检查脉冲电流放电。给出了控制参数的效果,这些参数控制着脉冲放电。在脉冲电流放电过程中,由于产生了更均匀的浓度,通过降低过电势来提高电池容量。介绍了该电池的循环寿命和性能。

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