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Journal Article Numerical analysis of quantization‐based optimization
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Authors
Jinwuk Seok, Chang Sik Cho
Issue Date
2024-06
Citation
ETRI Journal, v.46, no.3, pp.367-378
ISSN
1225-6463
Publisher
한국전자통신연구원
Language
English
Type
Journal Article
DOI
https://dx.doi.org/10.4218/etrij.2023-0083
Abstract
We propose a number‐theory‐based quantized mathematical optimization scheme for various NP‐hard and similar problems. Conventional global optimization schemes, such as simulated and quantum annealing, assume stochastic properties that require multiple attempts. Although our quantization‐based optimization proposal also depends on stochastic features (i.e., the white‐noise hypothesis), it provides a more reliable optimization performance. Our numerical analysis equates quantization‐based optimization to quantum annealing, and its quantization property effectively provides global optimization by decreasing the measure of the level sets associated with the objective function. Consequently, the proposed combinatorial optimization method allows the removal of the acceptance probability used in conventional heuristic algorithms to provide a more effective optimization. Numerical experiments show that the proposed algorithm determines the global optimum in less operational time than conventional schemes.
KSP Keywords
Global Optimum, Heuristic algorithm, Level set, Mathematical Optimization, Numerical analysis, Numerical experiments, Objective function, Operational time, Optimization Scheme, Optimization methods, Optimization performance
This work is distributed under the term of Korea Open Government License (KOGL)
(Type 4: : Type 1 + Commercial Use Prohibition+Change Prohibition)
Type 4: