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A Scalable Risk-Aware Loop-Based Matheuristic for Reliability and Resilience Enhancement in Active Distribution Networks

2026 · IEEE Access · Vol 14, pp. 142623-142643 · 0 citations · 23 references

Abstract

Active distribution networks require scalable reconfiguration strategies capable of improving reliability and resilience under renewable generation variability, demand uncertainty, and component outages. However, extensive-form mixed-integer formulations rapidly become computationally challenging as the number of scenarios and candidate switching actions increases. This paper proposes a scalable risk-aware loop-based matheuristic for reliability and resilience enhancement in active distribution networks. The method exploits the fundamental-loop structure created by normally open tie-lines to encode the reconfiguration problem as the selection of one open branch per loop, thereby reducing the topological search space while preserving radiality and connectivity. A multi-start population-based search with local improvement generates high-quality radial candidate topologies. Each candidate topology is then assessed through a continuous scenario-based operational optimization model that considers active and reactive power balance, linearized voltage constraints, renewable utilization and curtailment, battery energy storage support, load curtailment, and critical-load restoration. A conditional value-at-risk term is incorporated to penalize severe energy-not-supplied outcomes and improve protection against tail-risk scenarios. The framework reports conventional reliability indices, including EENS, AENS, SAIFI, SAIDI, CAIDI, and ASAI, together with a resilience index based on weighted critical-load service. Numerical studies on the IEEE 33-bus, IEEE 69-bus, and IEEE 123-bus distribution systems demonstrate the performance of the proposed method over feeders with increasing size and switching complexity. Additional nonlinear AC power-flow validation, out-of-sample uncertainty testing, and optimization-baseline comparisons are used to assess the physical feasibility, generalization capability, solution quality, and computational behavior of the proposed framework.

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