Forecasting the waste production hierarchical time series with correlation structure

IF 2 3区 工程技术 Q2 ENGINEERING, MULTIDISCIPLINARY
Ivan Eryganov, Martin Rosecký, Radovan Šomplák, Veronika Smejkalová
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引用次数: 0

Abstract

Continuous increase in society’s prosperity causes overwhelming growth of the produced municipal solid waste. Circular economy initiatives help to solve this problem by creating closed production cycles, where the produced waste is recycled, or its energy is recovered. An embedment of such principles requires implementation of new waste management strategies. However, these novel strategies must be based on the accurate forecasts of future waste flows. Municipal solid waste production data demonstrate behavior of hierarchical time series. Among all possible approaches to hierarchical times series forecasting, this article is focused on the reconciliation of the base waste generation forecasts. The novel method, that is based on the game-theoretically optimal reconciliation of hierarchical time series, is presented. The modified approach enables to incorporate interdependencies between time series using correlation matrix and to obtain the forecasts corresponding to the unique solution of the optimization problem. The potential of the proposed abstract approach is demonstrated on the waste production data of paper, plastics (both primarily sorted by households), and mixed municipal solid waste from the Czech Republic.

Abstract Image

预测具有相关结构的废物生产分层时间序列
社会的持续繁荣导致产生的城市固体废物急剧增加。循环经济倡议通过建立封闭的生产循环来帮助解决这一问题,即对产生的废物进行循环利用或回收其能量。要贯彻这些原则,就必须实施新的废物管理策略。然而,这些新战略必须建立在对未来废物流的准确预测之上。城市固体废物生产数据显示了分层时间序列的行为。在所有可能的分层时间序列预测方法中,本文主要关注基础废物产生量预测的协调。本文介绍了一种基于博弈论的分层时间序列最优调节的新方法。修改后的方法能够利用相关矩阵纳入时间序列之间的相互依存关系,并获得与优化问题的唯一解相对应的预测。所提出的抽象方法的潜力在捷克共和国的纸张、塑料(两者主要由家庭分类)和混合城市固体废物的废物生产数据上得到了证明。
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来源期刊
Optimization and Engineering
Optimization and Engineering 工程技术-工程:综合
CiteScore
4.80
自引率
14.30%
发文量
73
审稿时长
>12 weeks
期刊介绍: Optimization and Engineering is a multidisciplinary journal; its primary goal is to promote the application of optimization methods in the general area of engineering sciences. We expect submissions to OPTE not only to make a significant optimization contribution but also to impact a specific engineering application. Topics of Interest: -Optimization: All methods and algorithms of mathematical optimization, including blackbox and derivative-free optimization, continuous optimization, discrete optimization, global optimization, linear and conic optimization, multiobjective optimization, PDE-constrained optimization & control, and stochastic optimization. Numerical and implementation issues, optimization software, benchmarking, and case studies. -Engineering Sciences: Aerospace engineering, biomedical engineering, chemical & process engineering, civil, environmental, & architectural engineering, electrical engineering, financial engineering, geosciences, healthcare engineering, industrial & systems engineering, mechanical engineering & MDO, and robotics.
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