Faculty of Chemical Technology, Poznań University of Technology, PL-60 965 Poznań, Poland.
Phys Chem Chem Phys. 2013 Jun 14;15(22):8692-9. doi: 10.1039/c3cp44612c. Epub 2013 May 2.
Spontaneous voltage drop between EDLC electrodes, when it is kept under the open-circuit condition, is commonly called 'self-discharge' and is interpreted as a result of energy loss by the device. Three mechanisms of self-discharge were proposed: due to a leakage-current, faradaic reactions and charge redistribution. According to the law of energy preservation, if the voltage drop is associated with the energy loss, the energy would more likely be exchanged with the environment. While heat generation was measured during EDLC charging and discharging, the corresponding effect during storage under open-circuit conditions has not been reported. This may support the conclusion that voltage changes during 'self-discharge' are not related to a considerable energy loss. Moreover, it has been shown that a two-stage charging process, i.e. first galvanostatic charging followed by a potentiostatic charge redistribution, resulted in considerably slower potential changes when the device was switched to the open circuit. All discussed models were based on the assumption that the energy accumulated by EDLCs is proportional to the voltage in the second power, with capacitance (C/2) as the proportionality constant. However, it has been shown that during EDLC charging or discharging through a resistance R, equations valid for 'dielectric' and electrolytic capacitors, do not hold in the case of EDLCs. Consequently, the assumption that the energetic state of the EDLC is proportional at any time to the voltage in the second power may not be valid due to considerable variability of the 'constant' C. Therefore, voltage changes may not reflect the energetic state of the device.
超级电容器电极在开路条件下保持时,电极之间的自发电压降通常被称为“自放电”,并被解释为器件能量损失的结果。提出了三种自放电机制:由于漏电流、法拉第反应和电荷再分配。根据能量守恒定律,如果电压降与能量损失有关,那么能量更有可能与环境交换。虽然在 EDLC 的充电和放电过程中测量了发热,但在开路条件下储存时的相应影响尚未报道。这可能支持这样的结论,即“自放电”过程中的电压变化与相当大的能量损失无关。此外,已经表明,两步充电过程,即首先恒流充电,然后进行电势再分配,当设备切换到开路时,会导致电势变化明显减慢。所有讨论的模型都基于这样的假设,即 EDLC 积累的能量与电压的二次幂成正比,电容 (C/2) 为比例常数。然而,已经表明,在通过电阻 R 对 EDLC 进行充电或放电时,适用于“介电”和电解电容器的方程在 EDLC 的情况下不成立。因此,由于“常数”C 的相当大的可变性,EDLC 的能量状态在任何时候都与电压的二次幂成正比的假设可能不成立。因此,电压变化可能无法反映器件的能量状态。