储能科学与技术 ›› 2024, Vol. 13 ›› Issue (3): 879-892.doi: 10.19799/j.cnki.2095-4239.2023.0723

• 储能系统与工程 • 上一篇    下一篇

液流电池堆分析与计算程序

李昂(), 李晓蒙(), 李京浩, 张谨奕   

  1. 国家电投北京和瑞储能科技有限公司,北京 102209
  • 收稿日期:2023-10-16 修回日期:2023-11-10 出版日期:2024-03-28 发布日期:2024-03-28
  • 通讯作者: 李晓蒙 E-mail:liang@spic.com.cn;lixiaomeng@spic.com.cn
  • 作者简介:李昂(1993—),男,硕士,高级研究员,研究方向为储能技术,E-mail:liang@spic.com.cn
  • 基金资助:
    国家电投北京和瑞储能科技有限公司研究项目(E-DC-2023-03)

A stack model of the redox flow battery analysis and computing program

Ang LI(), Xiaomeng LI(), Jinghao LI, Jinyi ZHANG   

  1. State Power Investment Corporation Beijing HE Energy Storage Technology Co. , LTD, Beijing 102209, China
  • Received:2023-10-16 Revised:2023-11-10 Online:2024-03-28 Published:2024-03-28
  • Contact: Xiaomeng LI E-mail:liang@spic.com.cn;lixiaomeng@spic.com.cn

摘要:

液流电池图形用户界面(graphic user interface, GUI)整合了电池堆内部电流分布、流体阻力、稳态自然对流散热、结构封装压力和螺柱选型。基本满足研发人员独立进行多学科计算的要求,能初步评估一款电池堆的性能。多分堆构型液流电池堆的等效电路图采用网格法进行简化,并结合基尔霍夫电压定律求解恒流运行时的循环电流,并进一步计算出堆内逐节电池的实际通过电流、板框流道内的旁路电流,以及堆内主通道内汇总的旁路电流。电池堆流体阻力受板框流道设计、外接管路、电极参数和液位落差影响。矩形流道的达西摩擦系数采用经验方程计算,可将湍流阻力计算误差控制到10%,层流阻力计算误差极低,局部阻力系数采用达西3K参数式估算。电极流阻受电解液流经长度、电极渗透率和电解液黏度的影响。由于渗透率公式的计算结果偏离实验测量值较大,所以界面设定为实测值输入。电池堆按照有保温和无保温考虑在集装箱内的自然对流稳态散热,需要的输入参数包括电池堆的几何尺寸、保温层厚度、环境温度和堆内温度。封装力计算所用的单电池结构是板框配合内嵌盖板的形式。力主要用于找平板材翘曲、将密封垫压入密封槽、抵消内部液体压力和材料热膨胀,再以此进行螺柱选型。

关键词: 液流电池, 仿真, 电流, 流体, 热,

Abstract:

In this study, graphic user interface (GUI) features such as current distributions inside a stack, fluid resistance, heat loss of free convection in a steady state, stack compression load, and selection of fastening blots were studied. The proposed model allows researchers to conduct multidisciplinary calculations and preliminarily evaluate stack performance. The mesh current method was used to analyze the equivalent circuit diagram of a multiple sub-stack battery, and Kirchhoff's voltage law under the constant-current conditions was used to solve the corresponding mesh currents. This approach could be used to calculate the actual current passing through each cell, bypass currents in channels and accumulated bypass currents. The flow resistance of a battery was indirectly affected by flow channels, stack external pipelines, electrode parameters, and head pressure of a stack. An empirical correction was used to implement the Darcy friction coefficient of rectangular flow channels to mitigate the calculation error of a turbulent flow to lower than 10% and achieve accurate laminar flow. The pressure drop formula of the Darcy 3 K method was used to estimate the coefficient of fittings in a minor loss. The electrolyte flow-through distance, the electrode permeability and electrolyte viscosity were used to determine the flow resistance of an electrode. Because if considerable deviation from the formula for calculated permeability, this factor appraisal was altered by entering the actual measured value. The heat dissipation of a stack inside a container was considered as free convection with and without thermal insulation in the steady state. The required inputs consisted of stack geometric dimensions, thickness of the covered insulations, ambient temperature, and stack-inside temperature. An optimal cell model was depicted as a panel with embedded cover plates that was used to simulate the stack compression load. This force was used to eliminate panel warping to press seals into the sealing grooves to counteract the internal fluid pressure and material thermal expansion and subsequently complete bolt selection.

Key words: redox flow battery, simulation, current, fluid, thermal, force

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