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Research and Empirical Analysis on the Optimal Combination Mechanism of Credit Scorecard Based on QUBO Model

Zixian Wu

Abstract


This paper selects relevant specific data for empirical analysis. By randomly crawling the background network data of a bank and according to the current relevant national financial policies and plans, 100 reasonable scorecards are formulated. Then, the QUBO model is innovatively introduced to optimize the combination problem of bank credit scorecard: The integer programming operational problems are constructed, and the variables in them are transformed into 0-1 binary decision variables. The data information is represented by the mathematical expression of Hamiltonian energy, and the QUBO matrix in the standard form is obtained after the transformation of constraints. Finally, the solver in the OPTI Toolbox of matlab is used to solve the problems. Find the scorecard that maximizes the final income and its corresponding unique threshold, and finally calculate the maximum benefit value. The QUBO credit card optimization model established in this paper is highly applicable, covers a wide range of industries, and has accurate prediction value, which maximizes the risk of bank financial collection loss, and provides a feasible and effective scheme for the financial industry.

Keywords


Hamiltonian Energy; QUBO Model; Integer Combination Programming; Quadratic Binary Optimization; Credit Score Card

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References


Sun X, Wang X, Liu L, et al. Optical-response properties in hybrid optomechanical systems with quadratic coupling[J]. Journal of Physics B: Atomic, Molecular and Optical Physics, 2018, 51(4).

Kos P, Prosen T. Time-dependent correlation functions in open quadratic fermionic systems[J]. Journal of Statistical Mechanics: Theory and Experiment, 2017, 2017(12).

Nadiki H M, Tavassoly M. The influence of thermal photons on the dynamics of a quantum optomechanics system with quadratic cavity–membrane couplings[J]. Annals of Physics, 2017,386.

Ranjbar M, Effati S, Miri S. An artificial neural network for solving quadratic zero-one programming problems[J]. Neurocomputing, 2016, 235.

Guilherme BF, Rinaldo A. Spatial dependence in credit risk and its improvement in credit scoring[J]. European Journal of Operational Research, 2016, 249(2).

Zhang Q, Wang J, Lu AQ. et al. An improved SMO algorithm for financial credit risk assessment – Evidence from China’s banking[J], Neurocomputing, 2018, 272.

Ma S. Equivariant Gauss sum of finite quadratic forms[J]. Forum Mathematicum, 2018, 30(4).

Luo J, Tian Y, Yan X. Clustering via fuzzy one-class quadratic surface support vector machine[J]. Soft Computing, 2017, 21(19).




DOI: http://dx.doi.org/10.18686/fm.v8i4.5959

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