A phase field model for the propagation of electrical tree in nanocomposites

被引:32
作者
Zhu, Ming-Xiao [1 ]
Li, Jia-Cai [1 ]
Song, Heng-Gao [1 ]
Chen, Ji-Ming [1 ]
机构
[1] China Univ Petr East China, Coll New Energy, 66 Changjiang West Rd, Qingdao 266580, Shandong, Peoples R China
关键词
nanocomposite; electrical tree; propagation path; phase field model; PD CHARACTERISTICS; PARTIAL DISCHARGE; EPOXY-RESIN; GROWTH; SIMULATION;
D O I
10.1109/TDEI.2019.008214
中图分类号
TM [电工技术]; TN [电子技术、通信技术];
学科分类号
0808 ; 0809 ;
摘要
Electrical treeing is a main cause of long term degradation of polymeric insulation and inorganic nanofillers have been added to improve the treeing resistance of polymers. In this work, a phase field model for the propagation of electrical tree in nanocomposites is presented, in which the damage status of insulation is described with a spatially and time dependent continuous variable. The evolution of damage phase is described with a modified Allen-Cahn equation, which is driven by the free energies originated from the phase separation, interface and electric field. The electric field distribution during growth of electrical tree is obtained by solving the iterative form of Poisson's equation with the spectral iterative perturbation method. Then the phase field model is applied to investigate the influence of nanofillers shape and distribution on propagation process of electrical tree. The results indicate that the phase field model can reproduce the dendritic shape of electrical tree, and the parallel nanosheet presents superior performance in hindering electrical tree than nanoparticle and random nanosheet.
引用
收藏
页码:336 / 342
页数:7
相关论文
共 25 条
[1]   Electrical Treeing and the Associated PD Characteristics in LDPE Nanocomposites [J].
Alapati, Sridhar ;
Thomas, M. Joy .
IEEE TRANSACTIONS ON DIELECTRICS AND ELECTRICAL INSULATION, 2012, 19 (02) :697-704
[2]   Electrical treeing: A phase-field model [J].
Cai, Ziming ;
Wang, Xiaohui ;
Li, Longtu ;
Hong, Wei .
EXTREME MECHANICS LETTERS, 2019, 28 :87-95
[3]   Tree Initiation Phenomena in Nanostructured Epoxy Composites [J].
Chen, Yu ;
Imai, Takahiro ;
Ohki, Yoshimichi ;
Tanaka, Toshikatsu .
IEEE TRANSACTIONS ON DIELECTRICS AND ELECTRICAL INSULATION, 2010, 17 (05) :1509-1515
[4]   Understanding electrical trees in solids: From experiment to theory [J].
Dissado, LA .
IEEE TRANSACTIONS ON DIELECTRICS AND ELECTRICAL INSULATION, 2002, 9 (04) :483-497
[5]   A deterministic model for the growth of non-conducting electrical tree structures [J].
Dodd, SJ .
JOURNAL OF PHYSICS D-APPLIED PHYSICS, 2003, 36 (02) :129-141
[6]   Compressive Stress Dependence of Electrical Tree Growth Characteristics in EPDM [J].
Du, B. X. ;
Su, J. G. ;
Han, Tao .
IEEE TRANSACTIONS ON DIELECTRICS AND ELECTRICAL INSULATION, 2018, 25 (01) :13-20
[7]   Electrical Tree Growth and Partial Discharge in Epoxy Resin Under Combined AC and DC Voltage Waveforms [J].
Iddrissu, Ibrahim ;
Rowland, Simon M. ;
Zheng, Hualong ;
Lv, Zepeng ;
Schurch, Roger .
IEEE TRANSACTIONS ON DIELECTRICS AND ELECTRICAL INSULATION, 2018, 25 (06) :2183-2190
[8]   Influence of temperature on mechanical and insulation properties of epoxy-layered silicate nanocomposite [J].
Imai, T ;
Sawa, F ;
Ozaki, T ;
Shimizu, T ;
Kido, R ;
Kozako, M ;
Tanaka, T .
IEEE TRANSACTIONS ON DIELECTRICS AND ELECTRICAL INSULATION, 2006, 13 (02) :445-452
[9]   Phase-field model of mode III dynamic fracture [J].
Karma, A ;
Kessler, DA ;
Levine, H .
PHYSICAL REVIEW LETTERS, 2001, 87 (04) :45501-1
[10]   Modelling and Simulation of PD Characteristics in Non-Conductive Electrical Trees [J].
Lv, Zepeng ;
Rowland, Simon M. ;
Chen, Siyuan ;
Zheng, Hualong .
IEEE TRANSACTIONS ON DIELECTRICS AND ELECTRICAL INSULATION, 2018, 25 (06) :2250-2258