首页|GM(1,1)-指数平滑组合与灰色区间振荡序列的综合预测——以灵活就业青年未来发展趋势为例

GM(1,1)-指数平滑组合与灰色区间振荡序列的综合预测——以灵活就业青年未来发展趋势为例

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文章通过构建灰色GM(1,1)-三次指数平滑模型及灰色区间GM(1,1)模型对我国城镇灵活就业青年人数进行了综合性预测。首先,创新性地选用方差倒数法,构建了 GM(1,1)-三次指数平滑模型,该预测模型的平均绝对误差和平均相对误差最小,提高了预测精度。其次,根据小样本振荡序列的特征,构建了比较完善的灰色区间GM(1,1)模型,其结果显著地提高预测精度。最后,文章形成了基于"非正规就业率"的城镇灵活就业人数和灵活就业青年人数测算框架,并在引入老年人口系数基础上分别对灵活就业人员和青年人数建立GM(1,1)-三次指数平滑模型和灰色区间GM(1,1)模型,巧妙地将GM(1,1)-指数平滑模型与灰色区间GM(1,1)模型进行综合得到最终预测值,结果表明预测值与真实值吻合较好,实现了对多组数据的综合处理。
Integrated Prediction of GM(1,1)-Exponential Smoothing Combination and Grey Interval Oscillation Series——Take the Future Development Trend of Flexible Employment Youth as an Example
By constructing the grey GM(1,1)-cubic exponential smoothing model and grey in-terval GM(1,1)model,this paper comprehensively predicts the number of flexible employment youth in urban areas.Firstly,the inverse variance method is innovatively used to construct the GM(1,1)-cubic exponential smoothing model.The average absolute error and average relative error of the model are minimized,and the prediction accuracy is improved.Secondly,accord-ing to the characteristics of small sample oscillation series,a relatively perfect grey interval GM(1,1)model is constructed,which significantly improves the prediction accuracy.Finally,this paper forms a framework for estimating the number of flexible employment in urban ar-eas and the number of flexible employment youth based on"informal employment rate",and establishes a GM(1,1)-cubic exponential smoothing model and a grey interval GM(1,1)model for the number of flexible employment and the number of flexible employment youth based on the introduction of the elderly population coefficient.The GM(1,1)-exponential smoothing model and the grey interval GM(1,1)model are cleverly integrated to obtain the final pre-dicted value.The results show that the predicted value is in good agreement with the real value,and the comprehensive processing of multiple sets of data is realized.

the number of flexible employment youthGM(1,1)-cubic exponential smoothinggrey interval GM(1,1)model

李红艳、陈子微、章瑞

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上海工程技术大学管理学院,上海 201620

上海振华重工(集团)股份有限公司人力资源部,上海 200125

灵活就业青年人数 GM(1,1)-三次指数平滑 灰色区间GM(1,1)模型

国家自然科学基金国家自然科学基金上海市哲学社会科学规划项目

71861015723711532022BGL004

2024

数学的实践与认识
中国科学院数学与系统科学研究院

数学的实践与认识

CSTPCD北大核心
影响因子:0.349
ISSN:1000-0984
年,卷(期):2024.54(6)
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