A new islanding scheme based on Multi-objective Optimization for Distribution Systems implemented with DGs

被引:0
|
作者
Abdolabadi, A. R. [1 ]
Najafi, H. R. [1 ]
机构
[1] Univ Birjand, Fac Elect & Comp Engn, Birjand, Iran
来源
2017 25TH IRANIAN CONFERENCE ON ELECTRICAL ENGINEERING (ICEE) | 2017年
关键词
Distribution system; Distributed generation; Intentional islanding; Multi-objective optimization; ALGORITHM; GENERATION;
D O I
暂无
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
The successive occurrence of events and blackouts is one of the most important threats for the security of power systems. The structure of network being divided into several parts and creation of unwanted islands are the most important behavioral features of a power system during the process of forming blackouts. One of the appropriate approaches for increasing the security of power systems in this field is to divide the power system into proper islands in an intentional and controllable way. In today's power systems where distributed generation units are increasingly used, these units could have a positive effect on the creation of independent islands during successive events. In this paper, a new approach based on multi-objective non-dominated sorting particle swarm optimization (NSPSO) algorithm is presented for optimal determination of boundaries of intentional islands in distribution systems in presence of distributed generation resources in order to decrease load interruption and system losses. The proposed approach is applied on the modified IEEE 33-bus distribution system and the optimal boundaries of intentional islands are determined in this system. The results show the high accuracy of proposed model in intentional islanding.
引用
收藏
页码:1278 / 1283
页数:6
相关论文
共 50 条
  • [1] An Improved Multi-Objective Harmony Search for Optimal Placement of DGs in Distribution Systems
    Nekooei, Komail
    Farsangi, Malihe M.
    Nezamabadi-Pour, Hossein
    Lee, Kwang Y.
    IEEE TRANSACTIONS ON SMART GRID, 2013, 4 (01) : 557 - 567
  • [2] Temperature impact assessment on multi-objective DGs and SCBs placement in distorted radial distribution systems
    Al-Ammar, Essam A.
    Ghazi, Ghazi A.
    Ko, Wonsuk
    Vettikalladi, Hamsakutty
    AIMS ENERGY, 2020, 8 (02) : 320 - 338
  • [3] Multi-objective coordination optimisation method for DGs and EVs in distribution networks
    Tang, Huiling
    Wu, Jiekang
    ARCHIVES OF ELECTRICAL ENGINEERING, 2019, 68 (01) : 15 - 32
  • [4] Multi-objective optimization of water distribution systems based on a real options approach
    Marques, Joao
    Cunha, Maria
    Savic, Dragan A.
    ENVIRONMENTAL MODELLING & SOFTWARE, 2015, 63 : 1 - 13
  • [5] Multi-Objective Optimization Based on Improved Distribution of Solutions
    Wang X.
    Fang J.
    Gao J.
    Gu X.
    Huanan Ligong Daxue Xuebao/Journal of South China University of Technology (Natural Science), 2023, 51 (08): : 137 - 148
  • [6] An affine arithmetic-based multi-objective optimization method for energy storage systems operating in active distribution networks with uncertainties
    Wang, Shouxiang
    Wang, Kai
    Teng, Fei
    Strbac, Goran
    Wu, Lei
    APPLIED ENERGY, 2018, 223 : 215 - 228
  • [7] Multi-objective optimization of preplanned microgrid islanding based on stochastic short-term simulation
    Cao, Xiaoyu
    Wang, Jianxue
    Zhang, Zhong
    INTERNATIONAL TRANSACTIONS ON ELECTRICAL ENERGY SYSTEMS, 2017, 27 (01):
  • [8] Coordination of different DGs, BESS and demand response for multi-objective optimization of distribution network with special reference to Indian power sector
    Sharma, Sachin
    Niazi, K. R.
    Verma, Kusum
    Rawat, Tanuj
    INTERNATIONAL JOURNAL OF ELECTRICAL POWER & ENERGY SYSTEMS, 2020, 121
  • [9] Multi-objective operation optimization of an electrical distribution network with soft open point
    Qi, Qi
    Wu, Jianzhong
    Long, Chao
    APPLIED ENERGY, 2017, 208 : 734 - 744
  • [10] New approaches to multi-objective optimization
    Grandoni, Fabrizio
    Ravi, R.
    Singh, Mohit
    Zenklusen, Rico
    MATHEMATICAL PROGRAMMING, 2014, 146 (1-2) : 525 - 554