Research on National Sports Events Based on Hybrid Modeling Framework
DOI:
https://doi.org/10.54097/hv7zrv57Keywords:
ARIMA, MCMC, Bayesian network, Probabilistic Forecasting.Abstract
This study proposes a hybrid probabilistic framework integrating ARIMA-MCMC temporal modeling and Bayesian networks to address performance forecasting challenges in large-scale competitive systems. The framework combines ARIMA's capability to capture nonlinear temporal dependencies with MCMC's adaptive sampling for robust parameter optimization, while Bayesian networks quantify causal relationships among socioeconomic, demographic, and geopolitical variables. Validation on historical datasets (1948–2024) demonstrates high prediction accuracy, with errors controlled below 5% for established participants and discriminative power (AUC = 0.93) in identifying breakthrough potential for emerging entities. Key innovations include a dynamic parameter-tuning mechanism for handling non-stationary data and a modular architecture enabling transferability to domains such as supply chain risk assessment and infrastructure demand forecasting. The model's sensitivity to critical parameters (e.g., participant scale) is systematically analyzed, revealing nonlinear amplification effects mitigated through regularization. Limitations in static correlation assumptions are acknowledged, with proposed enhancements leveraging real-time data assimilation and adaptive learning.
Downloads
References
[1] BERNARD A B, JENSEN J B. Export dynamics and firm growth in trade network analysis [J]. IEEE Transactions on Systems, Man, and Cybernetics: Systems, 2019, 49 (6): 1123-1135.
[2] HOLT C C, VARIAN H R. Dynamic parameter tuning for ARIMA in smart grid forecasting [J]. IEEE Transactions on Power Systems, 2021, 36 (2): 987-1001.
[3] CHEN Z, WANG L. MCMC-TOPSIS hybrid model for supplier risk assessment [J]. European Journal of Operational Research, 2022, 298 (3): 1029-1043.
[4] ZHANG Y, WANG S, ZIO E, et al. Bayesian network-based fault diagnosis for Industry 4.0 systems [J]. Robotics and Computer-Integrated Manufacturing, 2023, 79: 102443.
[5] CHO K, LI X, OUYANG Y, et al. Gated recurrent unit networks for predictive maintenance [J]. Mechanical Systems and Signal Processing, 2020, 135: 106382.
[6] LI X, OUYANG Y. Hybrid modeling framework for complex industrial processes [J]. Annual Reviews in Control, 2021, 52: 321-335.
[7] SHAHRIARI S, SISSON S, RASHIDI T. Modelling time series with temporal and spatial correlations in transport planning using hierarchical ARIMA-copula Model: A Bayesian approach [J]. Expert Systems with Applications, 2025, 274: 126977.
[8] YANG J J. Free cash flow prediction of A-share listed companies based on ARIMA model: A case study of Nanjing Xinbai [J]. Xiandai Yingxiao (Xi Xun Kan), 2025, (2): 40–42.
[9] DANG H, CHEN Y J, LI J L. Application of MCMC algorithm in numerical simulation [J]. Tongji yu Guanli, 2024, 39 (10): 4–13.
[10] OLIVEIRA D T J, COSTA C D R L, ESTUMANO C D, et al. Applying Bayesian statistics and MCMC to ozone reaction kinetics: Implications for water treatment models [J]. Chemosphere, 2025, 373: 144164.
[11] FARIHA S, UMAIR M S, JAVID S. An introduction to statistical learning with applications in R [M]. Boca Raton: CRC Press, 2022.
[12] ZHANG Y, WANG S, ZIO E, et al. Model-guided system operational reliability assessment based on gradient boosting decision trees and dynamic Bayesian networks [J]. Reliability Engineering & System Safety, 2025, 259: 110949.
[13] LI Z W, KUANG X, DENG L, et al. Prediction and uncertainty quantification of the fatigue life of corroded cable steel wires using a Bayesian physics-informed neural network [J]. Journal of Bridge Engineering, 2025, 30 (5).
Downloads
Published
Issue
Section
License
Copyright (c) 2025 Highlights in Science, Engineering and Technology

This work is licensed under a Creative Commons Attribution-NonCommercial 4.0 International License.







