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Market graph clustering via QUBO and digital annealing

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Veröffentlicht in: Journal of risk and financial management 14(2021), 1/34 vom: Jan., Seite 1-13
Personen und Körperschaften: Hong, Seo Woo (VerfasserIn), Miasnikof, Pierre (VerfasserIn), Kwon, Roy (VerfasserIn), Lawryshyn, Yuri (VerfasserIn)
Titel: Market graph clustering via QUBO and digital annealing/ Seo Woo Hong, Pierre Miasnikof, Roy Kwon and Yuri Lawryshyn
Format: E-Book-Kapitel
Sprache: Englisch
veröffentlicht:
2021
Gesamtaufnahme: : Journal of risk and financial management, 14(2021), 1/34 vom: Jan., Seite 1-13
, volume:14
Schlagwörter:
Quelle: Verbunddaten SWB
Lizenzfreie Online-Ressourcen
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contents We present a novel technique for cardinality-constrained index-tracking, a common task in the financial industry. Our approach is based on market graph models. We model our reference indices as market graphs and express the index-tracking problem as a quadratic K-medoids clustering problem. We take advantage of a purpose-built hardware architecture to circumvent the NP-hard nature of the problem and solve our formulation efficiently. The main contributions of this article are bridging three separate areas of the literature, market graph models, K-medoid clustering and quadratic binary optimization modeling, to formulate the index-tracking problem as a binary quadratic K-medoid graph-clustering problem. Our initial results show we accurately replicate the returns of various market indices, using only a small subset of their constituent assets. Moreover, our binary quadratic formulation allows us to take advantage of recent hardware advances to overcome the NP-hard nature of the problem and obtain solutions faster than with traditional architectures and solvers.
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spelling Hong, Seo Woo VerfasserIn aut, Market graph clustering via QUBO and digital annealing Seo Woo Hong, Pierre Miasnikof, Roy Kwon and Yuri Lawryshyn, 2021, Text txt rdacontent, Computermedien c rdamedia, Online-Ressource cr rdacarrier, DE-206 Open Access Controlled Vocabulary for Access Rights http://purl.org/coar/access_right/c_abf2, We present a novel technique for cardinality-constrained index-tracking, a common task in the financial industry. Our approach is based on market graph models. We model our reference indices as market graphs and express the index-tracking problem as a quadratic K-medoids clustering problem. We take advantage of a purpose-built hardware architecture to circumvent the NP-hard nature of the problem and solve our formulation efficiently. The main contributions of this article are bridging three separate areas of the literature, market graph models, K-medoid clustering and quadratic binary optimization modeling, to formulate the index-tracking problem as a binary quadratic K-medoid graph-clustering problem. Our initial results show we accurately replicate the returns of various market indices, using only a small subset of their constituent assets. Moreover, our binary quadratic formulation allows us to take advantage of recent hardware advances to overcome the NP-hard nature of the problem and obtain solutions faster than with traditional architectures and solvers., DE-206 Namensnennung 4.0 International CC BY 4.0 cc https://creativecommons.org/licenses/by/4.0/, graph clustering, K-medoids, market graph, combinatorial optimization, QUBO, portfolioconstruction, index-tracking, Aufsatz in Zeitschrift DE-206, Miasnikof, Pierre VerfasserIn aut, Kwon, Roy VerfasserIn aut, Lawryshyn, Yuri VerfasserIn aut, Enthalten in Journal of risk and financial management Basel : MDPI, 2008 14(2021), 1/34 vom: Jan., Seite 1-13 Online-Ressource (DE-627)770970427 (DE-600)2739117-6 (DE-576)395129494 1911-8074 nnns, volume:14 year:2021 number:1/34 month:01 pages:1-13, https://www.mdpi.com/1911-8074/14/1/34/pdf Verlag kostenfrei, https://doi.org/10.3390/jrfm14010034 Resolving-System kostenfrei, http://hdl.handle.net/10419/239451 Resolving-System kostenfrei, https://doi.org/10.3390/jrfm14010034 LFER, https://www.mdpi.com/1911-8074/14/1/34/pdf LFER, LFER 2021-02-09T15:10:58Z
spellingShingle Hong, Seo Woo, Miasnikof, Pierre, Kwon, Roy, Lawryshyn, Yuri, Market graph clustering via QUBO and digital annealing, We present a novel technique for cardinality-constrained index-tracking, a common task in the financial industry. Our approach is based on market graph models. We model our reference indices as market graphs and express the index-tracking problem as a quadratic K-medoids clustering problem. We take advantage of a purpose-built hardware architecture to circumvent the NP-hard nature of the problem and solve our formulation efficiently. The main contributions of this article are bridging three separate areas of the literature, market graph models, K-medoid clustering and quadratic binary optimization modeling, to formulate the index-tracking problem as a binary quadratic K-medoid graph-clustering problem. Our initial results show we accurately replicate the returns of various market indices, using only a small subset of their constituent assets. Moreover, our binary quadratic formulation allows us to take advantage of recent hardware advances to overcome the NP-hard nature of the problem and obtain solutions faster than with traditional architectures and solvers., graph clustering, K-medoids, market graph, combinatorial optimization, QUBO, portfolioconstruction, index-tracking, Aufsatz in Zeitschrift
title Market graph clustering via QUBO and digital annealing
title_auth Market graph clustering via QUBO and digital annealing
title_full Market graph clustering via QUBO and digital annealing Seo Woo Hong, Pierre Miasnikof, Roy Kwon and Yuri Lawryshyn
title_fullStr Market graph clustering via QUBO and digital annealing Seo Woo Hong, Pierre Miasnikof, Roy Kwon and Yuri Lawryshyn
title_full_unstemmed Market graph clustering via QUBO and digital annealing Seo Woo Hong, Pierre Miasnikof, Roy Kwon and Yuri Lawryshyn
title_in_hierarchy Market graph clustering via QUBO and digital annealing / Seo Woo Hong, Pierre Miasnikof, Roy Kwon and Yuri Lawryshyn,
title_short Market graph clustering via QUBO and digital annealing
title_sort market graph clustering via qubo and digital annealing
topic graph clustering, K-medoids, market graph, combinatorial optimization, QUBO, portfolioconstruction, index-tracking, Aufsatz in Zeitschrift
topic_facet graph clustering, K-medoids, market graph, combinatorial optimization, QUBO, portfolioconstruction, index-tracking, Aufsatz in Zeitschrift
url https://www.mdpi.com/1911-8074/14/1/34/pdf, https://doi.org/10.3390/jrfm14010034, http://hdl.handle.net/10419/239451