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Loss Allocation in Three-Phase Distribution Network Using τ-Value

delete2024-05-01
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PRE
AI
H
Himesh Kumar *
D
Dheeraj Kumar Khatod
DOI:10.1109/TPWRS.2023.3325532delete
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Abstract

Abstract

En 中文
As the weakest link in power system, the distribution system accounts for majority of the losses occurring in power system. The accountability for the losses needs to be fixed for fair recovery of the associated cost. Hence, a loss allocation mechanism is required, which can be applied to each possible operating condition of the power distribution network. Generally, power is delivered through the inherently unbalanced three-phase distribution networks. This article, therefore, proposes a cooperative game theory based loss allocation mechanism for balanced as well as unbalanced distribution networks. The losses are allocated using the tau-value solution concept of cooperative game in two steps. In the first step, the losses are allocated to loads, followed by allocation of remuneration to distributed generation for their contribution to loss reduction in the second step. The computation complexity involved in the tau-value solution limits its applicability to large distribution networks. Therefore, a simplified tau-value solution with reduced computational complexity is proposed. The proposed allocation mechanism is tested on IEEE 34 bus, 24.9/4.16 kV three-phase distribution network considering different scenarios of network loading and DG penetration. The results are compared with the classical loss partitioning, resistive loss partitioning, multi-phase loss allocation, and graph-based loss allocation methods.
Keywords:
Resource management
Wires
Games
Load flow
Distribution networks
Impedance
Computational complexity
Distribution network
loss allocation
distributed generation
cross subsidy
cooperative game theory
tau-value

Journal

IEEE Transactions on Power Systems cover
IEEE Transactions on Power Systems
IF:
7.2
Papers:
1.1W
Citations:
5.0W

Organization

I
indian institute of technology system (iit system)
Scholars:
9.5W
Papers: 9.9W
Citations: 93
Cited Papers

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