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Impact Of Discharge Current Of Rechargable NiMHudBatteries On Charge Output In Accordance WithudPeukert's Law

机译:NiMH aa充放电电流的影响 ud的充电输出电池皮克特定律

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摘要

This experiment report is based on the changing available charge capacity (electronudcount) of a battery by the average current demand, by using Peukert's Law. The batteryudcapacity written on packaging wasn't found to be constant, as Peukert's Law states thatudhigh current demand from a battery decreases the number of electrons that the batteryudcan provide. Thus, charge output and runtime aren't linearly correlated - current demandsuddecrease the charge output in a curved fashion. The power that this curve is raised to isudcalled the Peukert constant. This paper found the Peukert constant for GP 2700 SeriesudRechargable battery to be 1.174. The greater this constant is, the greater the electronudlosses.udResults are directly applicable to battery performance. Increasing currents are foundudto drain the battery exponentially (eg. doubling the current empties the battery notudtwice, but more than twice as fast). Thus, making energy-e�cient mobile devices willudnot only save energy, but will make more potential energy available to the device. Mostudimportantly, expecting to obtain the rated (advertised) battery capacity regardless ofudcurrent is ungrounded, while capacity is a function of current draft abiding by Peukert'sudLaw.udThis report analyzes 10 trials of collected current and runtime data by changing currentuddrafts (through varying resistances) to utilize the mathematical model leading to theudcalculation of the Peukert constant.
机译:该实验报告基于电池的可用充电容量(电子电量)随平均电流需求的变化而变化,方法是使用Peukert定律。皮乌特定律指出,电池的高电流需求会降低电池提供的电子数量,因此,包装上写明的电池容量没有恒定。因此,电荷输出和运行时间不是线性相关的-电流需求以弯曲的方式降低电荷输出。该曲线上升到的功率称为Peukert常数。本文发现GP 2700系列 ud可充电电池的Peukert常数为1.174。该常数越大,电子损耗越强。udResults直接适用于电池性能。发现增加的电流会以指数方式消耗电池(例如,将电流增加一倍不会使电池耗尽,而是快两倍以上)。因此,制造高能效的移动设备不仅可以节省能源,还可以为设备提供更多的潜在能量。最为重要的是,无论 udcurrent是否不接地,都希望获得额定(公告的)电池容量,而容量是Peukert的 udLaw遵守的电流草案的函数。 ud此报告通过更改电流来分析10次收集的电流和运行时间数据的试验 uddrafts(通过变化的电阻)以利用数学模型来计算Peukert常数。

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    Karınca Kerim Doruk;

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  • 年度 2015
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  • 原文格式 PDF
  • 正文语种 en
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