基于随机森林和Copula的港口物流能力研究
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摘要
随着全球经济的快速发展,各国之间的贸易往来日益频繁,这就为物流产业的快速发展创造了更多的机遇。目前,国际贸易中90%的物资都是通过水运运输的,港口吞吐量是港口物流能力的重要表征量,也是进行各项重要决策的基础,因此对港口吞吐量进行准确的预测具有十分重要的意义。本文通过三次指数平滑法、随机梯度Boosting法、神经网络法及回归法等不同预测方法的对比,再根据误差最小的原则,最后得出“基于熵权的新陈代谢灰色马尔可夫组合预测法”对天津港吞吐量的预测具有更好的适应性结论。
     港口客户的忠诚度是影响港口吞吐量的最直接因素,但客户的忠诚度并不能直接观察测量到。因此,直接定量研究很少。由于客户的购买行为和忠诚度之间存在着一定的概率关系,符合隐马尔可夫过程的特征,所以,本文首先应用隐马尔可夫法仿真计算出客户忠诚度的转移规律,进而提出相应的战略措施建议确保客户的高忠诚度。
     影响港口吞吐量因素众多,而且这些影响因素对各港口具有不同的影响力和重要性。本文通过采用随机森林法,将腹地经济、社会物资运输量、港口集疏运能力和人口等影响因素的重要性进行排序,并从中找到最重要的影响因素,然后分析该港口影响因素的优势或制约瓶颈,并提出具体解决办法,从而实现港口快速发展的目标。
     研究港口物流,还必须注意到各类物资的吞吐量之间是存在着一定的相关性的。而且物资的种类不同,其装卸形式以及所需要的装卸设施设备也不同,因此,本文用研究多变量相关性的工具Copula法,研究了各类物资吞吐量的相关结构,并重点研究了天津港,最后得到了最优的GumbelCopula函数,这样既可清楚了解各类物资吞吐量的变化趋势,又可以指导对各类物资的装卸设施设备的投资强度,保证港口均衡协调的发展。
With the rapid development of the global economy, increasing trade between countries create more opportunities for the rapid development of logistics industry. Currently, 90% of goods of international trade is transported through waterway. Port throughput capacity is an important symbol of the port logistics capacity, and also the basis for important decisions. So it’s of great significant of accurate forecasting of the port throughput. In this paper, according to the principle of minimum error, through comparison of various forecasting methods such as three exponential smoothing, stochastic gradient Boosting method, neural network and multivariate regression, we finally choose the "entropy-based combination of metabolic Grey Markov forecasting method" to forecast Tianjin Port throughput because of it’s effectiveness.
     Port customer loyalty is the most direct impact factor on port capacity, but customer loyalty can not be observed directly. Therefore, little quantitative study can be found. As the customer's purchase behavior which can be observed directly and loyalty has certain relations of probability. It’s consistent with the characteristics of hidden Markov process, so we first use this method to calculate the transfer rules of customer loyalty, then make appropriate strategy to ensure high customer loyalty.
     There are many factors affecting the port throughput which have different influence. In this paper, we use RandomForest method to study the importance of factors as hinterland economy, social material traffic volume, collecting and distributing system and population. The aim is to find the most important factor, and then analyze the advantages and disadvantages in order to propose concrete solutions to achieve the goal of rapid development of the port.
     In studying port logistics, the correlation among different materials throughput must be attentioned. And different types of materials, require different handling facilities. This paper uses Copula as the tool of studying correlation of multivariables to study the structure of various materials throughput. As a case about Tianjin Port, the optimal Gumbel Copula function is found. This can help us understand the trend of the various materials throughput, and also guide the handling facilities investment to ensure the port keep in balance and coordinated.
引文
[1]王之泰,物流工程研究,北京:首都经济贸易大学出版社,2004,441~462
    [2]孙光圻,刘洋,现代港口发展趋势与“第四代港口”新概念,中国港口,2005,6:16~17
    [3]真虹,第四代港口的概念及其推行方式,交通运输工程学报,2005,5(4):90~95
    [4]吴鹏华,第4代港口新概念与国内港口发展战略,水运管理,2007,29(2):17~20
    [5]雷静,天津港对天津市三次产业结构影响的实证分析,港口经济,2008,10:51~53
    [6] (美)Pang-Ning Tan Michael Steinbach Vipin Kumar,数据挖掘导论(范明,范宏建等译),北京:人民邮电出版社,2006
    [7] Jan de Weille,Anandarup Ray,The Optimum Port Capacity,Journal of Transport Economics and Policy,1974,8(3):244~259
    [8] Daniell, Alan F.,Vora,Mahendra R,Port Throughput Study Using Simulation Technique,Applied Optics,1980:282~295
    [9] William H. K. Lam,Pan L. P. Ng,William Seabrooke,Eddie C. M. Hui,Forecasts and Reliability Analysis of Port Cargo Throughput in Hong Kong,J. Urban Plng. and Devel,2004,130(3):133~144
    [10]陈宁,朱美琪,余珍文,基于对数二次指数平滑的港口吞吐量预测,武汉理工大学学报,2005,27(9):77~79
    [11]黄荣富,綦化乐,蔡军,三次指数平滑法在港口吞吐量预测中的应用研究,水运工程,2007,6:38~40
    [12]黄荣富,李霞明,顾宏余,利用回归预测技术进行港口吞吐量预测的方法研究,水运工程,2004,4:12~14
    [13]乐美龙,方奕,基于遗传规划方法的集装箱吞吐量预测,上海交通大学学报,2003,37(8):1246~1250
    [14]许长新,严以新,张萍,基于系统动力学的港口吞吐量预测模型,水运工程,2006,5:26~28
    [15]林强,陈一梅,神经网络模型在港口吞吐量预测中的应用与误差分析,水道港口,2008,29(1):72~76
    [16]卢少华,遗传规划在港口吞吐量预测中的应用,武汉理工大学学报(交通科学与工程版),2006,30(3):520~523
    [17]匡海波,中国沿海港口吞吐量预测模型研究,科研管理,2009,30(3):187~192
    [18]李冬琴,王丽铮,王呈方,一种新的支持向量回归算法及其在集装箱吞吐量预测中的应用,2007,5:9~12
    [19]丁淑富,李波,组合预测模型在港口货物吞吐量预测的应用,集装箱化,2004,9:36~38
    [20]赵刚,朱超,封学军,组合预测在港口吞吐量预测中的应用研究,水运工程,2005,3:34~36
    [21]高尚,梅亮,基于支持向量机的港口吞吐量预测,水运工程,2007,5:50~53
    [22] Jacob Jacoby,David B. Kyner,Brand Loyalty vs. Repeat Purchasing Behavior,Journal of Marketing Research, 1973,10(1):1~9
    [23] JoséM. M. Bloemer,Hans D. P. Kasper,The complex relationship between consumer satisfaction and brand loyalty,Journal of Economic Psychology,1995,16(2):311~329
    [24]黄磊,顾客忠诚,上海:上海财经大学出版社,2000
    [25]万正峰,刘云华,西方的顾客忠诚研究及实践启示,当代财经,2003,2:89~92
    [26]赵丽娟,沈慧,提升客户忠诚度理论思考,合作经济与科技,2009,(3):30~31
    [27]陈明亮,客户忠诚决定因素实证研究,管理科学学报,2003,6(5):72~78
    [28] Andy Liaw,Matthew Wiener,Classification and Regression byrandomForest,The Newsletter of the R Project ,2002,2(3):18~22
    [29] Vladimir Svetnik,Andy Liaw,Christopher Tong,etc.,Random Forest: A Classification and Regression Tool for Compound Classification and QSAR Modeling,American Chemical Society,2003,43(6):1947–1958
    [30] A.Z Kouzani,S Nahavandi,K Khoshmanesh,Face classification by a random forest,TENCON 2007 - 2007 IEEE Region 10 Conference,2007:1~4
    [31]武晓岩,闫晓光,李康,基因表达数据的随机森林逐步判别分析方法,中国卫生统计,2007,24(2):151~154
    [32]李建更,高志坤,随机森林:一种重要的肿瘤特征基因选择法,生物物理学报,2009,25(1):51~56
    [33]庄进发,罗键,彭彦卿等,基于改进随机森林的故障诊断方法研究,计算机集成制造系统,2009,15(4):777~785
    [34]李西宁,申培萍,一类随机森林发展系统的指数稳定性,宁夏大学学报(自然科学版),2005,26(3):197~200
    [35]王战平,张启敏,一类随机森林发展系统数值解的收敛性,内蒙古师范大学学报(自然科学汉文版),2008,37(3):321~325
    [36]张华伟,王明文,甘丽新,基于随机森林的文本分类模型研究,山东大学学报(理学版),2006,41(3):139~143
    [37]刘微,罗林开,王华珍,基于随机森林的基金重仓股预测,福州大学学报(自然科学版),2008,36(Z):43.1~93.1
    [38] Nelsen R,An Introduction to Copulas,Berlin:Springer,1998
    [39] Alfred Muller,Marco Scarsini,Stochastic comparison of random vectors with a common copula,Mathematics of operations research,2001,26(4):723~740
    [40] Embrechts, P., McNeil, A.J. and Straumann, D.,Correlation and dependency in risk management: properties and pitfalls,M. A. H. Dempster,Michael Alan Howarth Dempster,In Risk Management:Value at Risk and Beyond (ed. M. Dempster),Cambridge:Cambridge University Press ,2002,176–223.,.
    [41] Juri, A. and W¨uthrich, M.V. Copula convergence theorems for tail events,Insurance: Mathematics and Economics,2002,30(3):405–420
    [42]张尧庭,连接函数(Copula)技术与金融风险分析,统计研究,2002,4:48~51
    [43]韦艳华,张世英,孟利锋,Copula理论在金融上的应用,西北农林科技大学学报(社会科学版),2003,3(5):97~101
    [44]韦艳华,张世英,金融市场的相关性分析——Copula-GARCH模型及其应用,系统工程,2004,22(4):7~12
    [45]刘存霞,基于Copula的一个概率论反例的构造,烟台大学学报(自然科学与工程版),2009,22(2):93~96
    [46]钱小瑞,一种构造二元copula的新方法,硕士论文,西南交通大学,2008
    [47]陈崇双,何平,马利琼,阿基米德Copula生成元的复合构造研究,西南民族大学学报(自然科学版),2008,34(6):1145~1148
    [48]邱小霞,刘次华,吴娟,Copula函数中参数极大似然估计的性质,经济数学,2008,25(2):210~215
    [49]杜江,陈希镇,于波,Archimedean Copula函数的参数估计,科学技术与工程,2009,9(3):637~640
    [50]籍艳丽,基于Copula函数的秩相关和尾相关研究,经济问题,2009,5:120~122
    [51]王璐,王沁,何平,基于Copula的A、B股信息流动和相关结构分析,数理统计与管理,2009,28(2):352~357
    [52]王强,杜子平,上证指数与恒生指数的Copula尾部相关性研究,统计与决策,2009,8:29~31
    [53]胡美丽,陈煜亮,港口集装箱吞吐量预测模型的选择,水运科学研究,2007,1:13~15
    [54]崔英会,李伟,基于组合模型的港口集装箱吞吐量预测方法,中国水运,2007,07(10):35~37
    [55]王红双,张欣蕾,BP神经网络在防城港货物吞吐量预测中的应用,河北交通科技,2009,6(3):49~51
    [56]李冬琴,王丽铮,王呈方,一种新的支持向量回归算法及其在集装箱吞吐量预测中的应用,水运工程,2007,5:9~12
    [57]朱海燕,朱晓莲,黄頔,基于动态BP神经网络的预测方法及其应用,计算机与信息技术,2007,Z1:3~6
    [58]韩冬梅,牛文清,杨荣,线性与非线性最优组合预测方法的比较研究,情报科学,2007,25(11):1672~1678
    [59]刘思峰,谢乃明,灰色系统理论及其应用,北京:科学出版社,2008
    [60]章穗,张梅,迟国泰,基于熵权法的科学技术评价模型及其实证研究,管理学报,2010,7(1):34~42
    [61]尚天成,高彬彬,李翔鹏等,基于层次分析法和熵权法的城市土地集约利用评价,电子科技大学学报,2009,11(6):6~9
    [62]谢乃明,灰色系统建模技术研究,博士学位论文,南京航天航空大学,2008
    [63]李翠凤,灰色系统建模理论及应用,硕士学位论文,浙江工商大学,2006
    [64]徐涛,冷淑霞,灰色模型数据系列光滑比的改进及应用,山东工程学院学报,1999,13(3):30~33
    [65]黄福勇,灰色系统建模的变换方法,系统工程理论与实践,1994,6:35~38
    [66]李福琴,刘建国,数据变换提高灰色预测模型精度的研究,统计与决策,200,6:15~17
    [67]郭显光,改进的熵值法及其在经济效益评价中的应用,系统工程理论与实践,1998,12:98~102
    [68]董元方,李军,Boosting算法的理论分析及其应用,长春理工大学学报(自然科学版),2009,32(2):344~347
    [69]王洪礼,韩红臣,李胜朋等,城市用水量随机梯度回归分析,天津大学学报(社会科学版),2008,10(3):225~227
    [70]陈婷婷,陈漪翊,基于BP神经网络的港口货物吞吐量预测,计算机与现代化,2009,10:4~5
    [71]徐国祥,统计预测和决策,上海:上海财经大学出版社,2005
    [72] Joseph W. Newman,Richard A. Werbel,Multivariate Analysis of Brand Loyalty for Major Household Appliances,Journal of Marketing Research, 1973,10(4): 404~409
    [73] Richard L. Oliver,Whence Consumer Loyalty? The Journal of Marketing,1999,63:33~44
    [74] W. T. Tucker,The Development of Brand Loyalty,Journal of Marketing Research,1964,1(3):32~35
    [75] John U. Farley,Why Does "Brand Loyalty" Vary over Products? Journal of Marketing Research,1964,1(4):9~14
    [76] John U. Farley,"Brand Loyalty" and the Economics of Information,The Journal of Business,1964,37(4):370~381
    [77] Arjun Chaudhuri,Morris B. Holbrook,The Chain of Effects from Brand Trust and Brand Affect to Brand Performance: The Role of Brand Loyalty,The Journal of Marketing,2001,65(2):81~93
    [78] Ira Horowitz,Some Comments on "Brand Loyalty",Econometrica,1963,31(3):558~560
    [79] James M. Carman. Correlates of Brand Loyalty: Some Positive Results,Journal of Marketing Research, 1970,7(1 ):67~76
    [80] Lawrence X. Tarpey, Sr.. A Brand Loyalty Concept: A Comment,Journal of Marketing Research,1974,11(2):214~217
    [81] Richard E. DuWors, Jr. and George H. Haines, Jr.. Event History Analysis Measures of Brand Loyalty,Journal of Marketing Research,1990,27(4):485~493
    [82] Jagdish N. Sheth. Measurement of Multidimensional Brand Loyalty of a Consumer,Journal of Marketing Research,1970,7(3):348~354
    [83] D. Whitaker. The Derivation of a Measure of Brand Loyalty Using a Markov Brand Switching Model,The Journal of the Operational Research Society, 1978,29(10):959~970
    [84] J. Miguel Villas-Boas. Consumer Learning, Brand Loyalty, and Competition,Marketing Science,2004,23(1):134~145
    [85] Robert M. Morgan,Shelby D. Hunt,The Commitment-Trust Theory of Relationship Marketing,The Journal of Marketing,1994,58(3):20~38
    [86] Richard Schmalensee,Brand Loyalty and Barriers to Entry,Southern Economic Journal,1974,40(4):579~588
    [87] Birger Wernerfelt. Brand Loyalty and Market Equilibrium,Marketing Science,1991,10(3):229~245
    [88] S. P. Raj,Striking a Balance between Brand "Popularity" and Brand Loyalty,The Journal of Marketing, 1985,49(1 ):53~59
    [89] Jagdish N. Sheth. A Factor Analytical Model of Brand Loyalty, Journal of Marketing Research,1968,5(4):395~404
    [90] Frank Harary and Benjamin Lipstein. The Dynamics of Brand Loyalty: A Markovian Approach,Operations Research,1962,10(1):19~40
    [91] Randal Douc and Catherine Matias,Asymptotics of the Maximum Likelihood Estimator for General Hidden Markov Models,International Statistical Institute (ISI) and Bernoulli Society for Mathematical Statistics and Probability,2001,7(3):381~420
    [92]龚光鲁,钱敏平,应用随机过程教程,北京:清华大学出版社,2004:249
    [93]王志堂,蔡淋波,隐马尔可夫模型(HMM)及其应用,湖南科技学院学报,2009,30(4):42~44
    [94] Alexandre Bureau,James P. Hughes,Stephen C. Shiboski,An S-Plus Implementation of Hidden Markov Models in Continuous Time,Journal of Computational and Graphical Statistics,2000,9(4):621~632
    [95]马煜,刘建华,尚星等,基于隐马尔可夫的网络实时风险评估,计算机工程与设计,2009,30(11):2656~2659
    [96] Leo Breiman,Random Forests,Machine Learning(Springer Netherlands),2001,45(1):5~32
    [97] Jong Oh,Mark Laubach,Artur Luczak. Estimating neuronal variable importance with Random Forest,Proceedings of the IEEE 29th Annual Northeast Bioengineering Conference,33~34
    [98] Liaw A,Wiener M,Classification and regression by RandomForest,Rnews,2002,2:18–22
    [99]张丽君,刘佳骏,中国沿海港口吞吐量内在影响因素研究,中国水运,2008,10:54~56
    [100]王丹,杨赞,港口吞吐量影响因素分析,水运工程,2007,1:45~48
    [101]李晶,吕靖,腹地经济发展对港口吞吐量影响的动态研究,水运工程,2007,11:49~51
    [102]高琴,陈涛焘,单文胜,港城互动关系评价模型研究,水运工程,2009,1:65~69
    [103]王志红,王华珍,基于随机森林的基金评级模型选择,财务与金融,2009,1:65~70
    [104]范小勇,李祚达,完善天津滨海新区现代物流系统建设规划,环渤海经济瞭望,2008,5:47~49
    [105]任维真,天津滨海新区国际物流中心建设的现状与策略,环渤海经济瞭望,2008,10:43~46
    [106]徐晓肆,任若恩,Copula及其在贷款风险管理中的应用,管理工程学报,2006,120(11):138~141
    [107] Lindskog, F. and McNeil, A.J. (2003) Common Poisson shock models: applications to insurance and credit risk modelling. ASTIN Bulletin 33, 209–238.
    [108]刘志东,徐淼,基于Copula的资产组合风险价值模拟方法,统计与决策,2009,3:17~20
    [109] Beatriz Vaz de Melo Mendes, Rafael Martins de Souza,Measuring financial risks with copulas,International Review of Financial Analysis,2004,13:27– 45
    [110]李军星,贺书奎,张建桥,体制转换下的基于Copula方法的沪深股市相关性研究,现代商业,2009,11:46~47
    [111]张杰,刘伟,我国股票市场和封闭式基金市场的Copula尾部相关性分析,山西财经大学学报,2009,31(1):209~210
    [112]陈理洪,基于Copula函数的中国人口总量与GDP总量相关性研究,南阳师范学院学报,2008,7(9):27~28
    [113]杨兴民,Copula理论及其在相关性分析中的应用,硕士论文,山东大学,2007
    [114]吴娟,刘次华,邱小霞等,多元copula参数模型的选择,武汉大学学报(理学版),2008,54(3):267~270
    [115] Hideatsu Tsukahara. Semiparametric Estimation in Copula Models, The Canadian Journal of Statistics / La Revue Canadienne de Statistique, 2005,33(3):357~375
    [116] Xiaohong Chen and Yanqin Fan, Pseudo-Likelihood Ratio Tests for Semiparametric Multivariate Copula Model Selection,The Canadian Journal of Statistics / La Revue Canadienne de Statistique,2005,33(3):389~414
    [117]王晓丽,席金平,吴润衡,基于Copula的函数和非参数估计的尾部相关性,数学的认识与实践,2009,39(7):54~57
    [118] Alink, S. Copulas and Extreme Values. PhD thesis, University of Nijmegen,2007
    [119] Genest C, Quessy J F, Remillard B. Goodness-of-fit procedures for copula models based on the probability integral transformation,Scandinavian Journal Of Statistics,2006,33(2):337~366
    [120] Nelson RB,An Introduction to Copulas,New York:Springer,2006

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