Quantum Optimization of Currency Arbitrage via Graph-Informed Entanglement Strategies

Detecting arbitrage opportunities in the foreign exchange market is computationally challenging, as the problem’s NP-completeness causes complexity to grow rapidly with the size of the currency network. While previous studies often relied on simplified models that overlook real-world trading frictions & microstructures, this paper explicitly incorporates the real-world elements: bid and ask rates, into the QUBO formulation and evaluates performance under QAOA with various entanglement strategies. Results show that a modular, graph-informed entanglement structure achieves near-optimal approximation ratios (approximately 0.999). By integrating market spread dynamics into the quantum optimization process, this work advances beyond existing arbitrage models and demonstrates the broader applicability of graph-based quantum algorithms for financial optimization.

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Published
2025-11-14
DOI
https://doi.org/10.1145/3768292.3770352
Primary Topic
Quantum Computing Algorithms and Architecture
Type
article
Field-Weighted Citation Impact
0.00
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article

Quantum Optimization of Currency Arbitrage via Graph-Informed Entanglement Strategies

Mansun Chan, Valentino Moreign
Quantum Computing Algorithms and Architecture
article

Quantum Optimization of Currency Arbitrage via Graph-Informed Entanglement Strategies

Mansun Chan, Valentino Moreign
article en

Abstract

Detecting arbitrage opportunities in the foreign exchange market is computationally challenging, as the problem’s NP-completeness causes complexity to grow rapidly with the size of the currency network. While previous studies often relied on simplified models that overlook real-world trading frictions & microstructures, this paper explicitly incorporates the real-world elements: bid and ask rates, into the QUBO formulation and evaluates performance under QAOA with various entanglement strategies. Results show that a modular, graph-informed entanglement structure achieves near-optimal approximation ratios (approximately 0.999). By integrating market spread dynamics into the quantum optimization process, this work advances beyond existing arbitrage models and demonstrates the broader applicability of graph-based quantum algorithms for financial optimization.

Hong Kong University of Science and Technology (HK), University of Hong Kong (HK)
Openalex Percentile: Top 82%
Quantum Computing Algorithms and Architecture
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