基于 ARIMA 模型的气候变化预测及其对保险业决策的影响研究

Haihui Xu, Zhiyuan Ge, Wenjie Ao
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引用次数: 0

摘要

本研究深入探讨了自回归综合移动平均模型(ARIMA)在预测气候变化方面的应用及其对保险业决策的影响。研究介绍了一种预测气候变量(如温度、降雨量和相对湿度)的综合方法,这些变量是评估保险风险和制定承保策略的关键因素。ARIMA 模型因其在时间序列分析中的功效而得到认可,该模型用于捕捉气候数据中的季节性模式和趋势。该模型使用大理和纽约两个不同地区的历史天气记录进行校准,以考虑气候敏感性的地理变异性。通过将模型预测与经济指标和特定行业数据相结合,研究构建了天气综合指数(WCI),该指数可量化气候变化对当地经济和保险索赔的潜在影响。论文详细描述了模型参数,包括差分阶数(d)、自回归项数(p)和移动平均项数(q),选择这些参数是为了优化模型的拟合度和预测准确性。利用 Akaike 信息准则(AIC)和贝叶斯信息准则(BIC)来评估和比较不同 ARIMA 配置的性能,确保所选模型能使预测误差最小并提供最可靠的预测。
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Research on Climate Change Prediction based on ARIMA Model and its Impact on Insurance Industry Decision-Making
This research delves into the application of the Autoregressive Integrated Moving Average (ARIMA) model for predicting climate change and its subsequent implications for decision-making within the insurance industry. The study introduces a comprehensive approach to forecast climatic variables such as temperature, rainfall, and relative humidity, which are critical factors in assessing insurance risks and formulating underwriting strategies. The ARIMA model, recognized for its efficacy in time series analysis, is employed to capture the seasonal patterns and trends in climatic data. The model is calibrated using historical weather records from two distinct regions, Dali and New York, to account for geographical variability in climate sensitivity. By integrating the model's predictions with economic indicators and industry-specific data, the research constructs a Weather Composite Index (WCI) that quantifies the potential impact of climate change on local economies and insurance claims. The paper meticulously describes the model's parameters, including the order of differencing (d), the number of autoregressive terms (p), and the number of moving average terms (q), which are selected to optimize the model's fit and predictive accuracy. The Akaike Information Criterion (AIC) and the Bayesian Information Criterion (BIC) are utilized to evaluate and compare the performance of different ARIMA configurations, ensuring that the chosen model minimizes the forecast error and provides the most reliable predictions.
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