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A multi-agent distributed collaborative optimization method for urban integrated energy systems with enhanced resilience

2026 · International Journal of Industrial Engineering Computations · 0 citations · 1 references

Abstract

With the frequent occurrence of extreme climate events, such as typhoons, lightning, extreme cold, and extreme heat, the resilience of urban integrated energy systems (UIES) has become a core issue concerning the safe operation of cities. This paper proposes a multi-agent distributed collaborative optimization method (MADCO-R) aimed at enhancing the resilience of the system in the face of fault disturbances, with the goal of achieving rapid response and efficient recovery. Firstly, a refined model of UIES considering multiple energy flows (electricity, heat, and gas) was constructed, and resilience quantification indicators were introduced. Secondly, a multi-agent architecture based on physical coupling boundary decomposition was designed, dividing the global system into multiple geographical or functionally autonomous regional energy agents (REA) and a system coordination agent (SCA), clarifying the core logic of autonomous decision-making and distributed regulation of the agents. On this basis, a distributed optimization framework integrating an improved alternating direction method of multipliers (ADMM) and a consensus algorithm was proposed, providing a quantitative coordination basis for the distributed regulation of agents, and achieving multi-energy complementarity and global resilience optimization under the premise of privacy protection. Finally, the proposed MADCO-R method was verified through a UIES test case that couples an improved IEEE 33-node distribution system, a 20-node thermal network, and a 14-node natural gas network. The test results show that, compared with centralized optimization and traditional distributed methods, the proposed MADCO-R method can effectively enhance the resilience level of the system by 10% - 25%, reduce the reduction of critical loads, and significantly enhance the robustness and scalability of the optimization process.

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