Fast and Effective Redistricting Optimization via Composite-Move Tabu Search
Hai Jin, Diansheng Guo

TL;DR
The paper introduces a composite-move Tabu search method for spatial redistricting that enhances solution quality and efficiency by systematically expanding the feasible move space while maintaining contiguity constraints.
Contribution
It presents a novel composite-move Tabu search algorithm that efficiently explores the solution space for redistricting while preserving district contiguity, outperforming traditional methods.
Findings
Substantially improves solution quality and robustness.
Achieves near-global optimal solutions in real-world cases.
Enhances computational efficiency over baseline methods.
Abstract
Spatial redistricting is a practical combinatorial optimization problem that demands high-quality solutions, rapid turnaround, and flexibility to accommodate multi-criteria objectives and interactive refinement. A central challenge is the contiguity constraint: enforcing contiguity in integer-programming or heuristic search can severely shrink the feasible neighborhood, weaken exploration, and trap the search in poor local optima. We introduce a composite-move Tabu search (CM-Tabu) that systematically expands the feasible neighborhood space in Tabu search while preserving contiguity. When a boundary unit cannot be reassigned individually without disconnecting its district, our method identifies a minimal set of units that can move together, or a pair of units (or sets of units) that can be switched, as a contiguity-preserving composite move. Candidate single-unit and composite moves are…
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