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论文

基于FS模型的设计施工总承包联合体领导-成员风险分配策略分析

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  • 1. 南京大学政府管理学院, 江苏 南京 210093;
    2. 南京审计大学工程管理学院, 江苏 南京 211815;
    3. 南京大学工程管理学院, 江苏 南京 210093

收稿日期: 2014-12-09

  修回日期: 2015-05-08

  网络出版日期: 2016-07-27

基金资助

国家自然科学基金资助项目(71300521,71301070,71301062,71471077,71571098);教育部人文社会科学研究青年基金项目(12YJCZH020);交通运输部建设科技项目(2013318282310)

Optimal Leader-follower Risk Allocation Strategies for Design-Build Coalitions Based on Fair Process and Social Preferences (FS) Model

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  • 1. School of Government, Nanjing University, Nanjing 210093, China;
    2. School of Management and Engineering, Nanjing Audit University Nanjing 211815, China;
    3. School of Management and Engineering, Nanjing University, Nanjing 210093, China

Received date: 2014-12-09

  Revised date: 2015-05-08

  Online published: 2016-07-27

摘要

合理的风险分配是实施设计施工总承包模式的重要保障。在分析联合体成员公平偏好的基础上,通过对FS模型的改进,构建了联合体牵头方与联合体成员之间的Stackelberg博弈模型,从联合体成员嫉妒负效用以及同情正效用两方面,对联合体牵头方的最优风险分配以及联合体成员的最优风险投入进行了均衡分析。最后,采用调研获取的参数分析了不同风险承担比例下联合体成员的公平偏好系数对联合体成员风险投入、联合体成员效用、联合体牵头方效用以及联合体整体绩效的影响。特别地,联合体成员应对不同风险分配方案时会产生不同心理偏好,低分配比例情景下嫉妒偏好的增强会提高自身效用但降低联合体牵头方的效用;高分配比例情景下嫉妒偏好的增强不仅会降低联合体成员效用还会降低联合体牵头方以及整体效用,相反,同情偏好对联合体绩效具有正向调节作用。

本文引用格式

丁翔, 陈永泰, 盛昭瀚, 李迁 . 基于FS模型的设计施工总承包联合体领导-成员风险分配策略分析[J]. 中国管理科学, 2016 , 24(7) : 43 -53 . DOI: 10.16381/j.cnki.issn1003-207x.2016.07.006

Abstract

Design-build is proved to be a preferred project delivery method for infrastructure projects, yet how to design an appropriate and fair risk sharing mechanism within design-build coalition (DBC) is essential to achieve project success. Further, despite the well documented literature on risk allocation for infrastructure projects, prior research has largely neglected participants' social preference which is proved to be salience in affecting their attitudes, behavior and, in turn, decision-making process. Accordingly, participants' risk management behavior will be situational, which means they will response to the risk sharing mechanism based on their perception whether the allocation ratio is fair to them. To address the gaps, a quantitative approach is presented to analyze risk sharing arrangement in design-build project by considering DBC member's fairness preference. Fehr and Schmidt's inequity aversion (IA) model is integrated into the proposed risk allocation model. The objective of this paper is to derive results for DBC leader's optimal risk-sharing ratio and DBC members' optimal risk-management effort simultaneously. The derivation is based on solving a restrained optimization problem using the conception and methods from Stackelberg game theory. Analysis results show that:(1) DBC members are prone to different fairness preference (in terms of envy preference and sympathy preference) depending on the value of risk-sharing ratio; (2) DBC members' optimal risk investment decreases with the enhancement of IA level when DBC member is envy preference; (3) DBC members' optimal risk investment increases with the enhancement of IA level when DBC members are sympathy preference; (4) It is beneficial for DBC leader to allocate more risk-sharing ratio to DBC members as their levels of envious preference increase; (5) DBC leader can allocate less risk-sharing ratio to DBC members as their levels of sympathy preference increase.Practically, the article will benefit for those who write DBC negotiation with recommendations on risk allocation strategies. Theoretically, this research sheds a light on establishing optimal risk allocation via considering members' social preference, and fills the gaps where traditional risk allocation models are based on the hypothesis of completely rational person. Accordingly, literature is enriched by providing mathematical evidence on designing a fair risk allocation strategy and, in turn, future research directions are provided for scholars to explore empirical evidence to support notions proposed in this paper.

参考文献

[1] Flyvbjerg B. Over budget, over time, over and over again:Managing major projects[M]//Morris PWG, Pinto J K, Soderlund J. The Oxford handbook of project management.Oxford:Oxford University Press, 2011:321-344.

[2] Flyvbjerg B. What you should know about megaprojects and why:An overview[J]. Project Management Journal, 2014, 45(2):6-19.

[3] Hartman F, Snelgrove P, Ashrafi R. Effective wording to improve risk allocation in lump sum contracts[J]. Journal of Construction Engineering and Management, 1997, 123(4):379-387.

[4] Khazaeni G, Khanzadi M,Afshar A. Optimum risk allocation model for construction contracts:Fuzzy TOPSIS approach[J]. Canadian Journal of Civil Engineering, 2012, 39(7):789-800.

[5] Lam K C, Wang Dan, Patricia T K, et al. Modelling risk allocation decision in construction contracts[J]. International Journal of Project Management, 2007, 25(5):485-493.

[6] Levi S. Design-build project delivery[M]. Windsor:McGraw Hill Financial Inc., 2007.

[7] The Construction Management Association of America. An owner's guide to project delivery methods[R]. 2012 https://cmaanet.org/files/.

[8] Barnes M. How to allocate risks in construction contracts[J]. International Journal of Project Management, 1983, 1(1):24-28.

[9] Abu-Hijleh S F. and Ibbs C W. Schedule-based construction incentives[J]. Journal of Construction and Engineering Management, 1989, 115(3):430-443.

[10] Yeo K T, Tiong R L K.Positive management of differences for risk reduction in BOT projects[J]. International Journal of Project Management, 2000, 18(4):257-265.

[11] Yamaguchi H, Uher T E, Runeson G. Risk allocation in PFI projects[C]//Proceedings of the 17th Association of Researchers in Construction Management (ARCOM) Annual Conference. Salford, UK, 2001,Septem ber 5-7.

[12] Jin Xiaohua H,Doloi H. Interpreting risk allocation mechanism in public-private partnership projects:an empirical study in a transaction cost economics perspective[J].Construction Management and Economics, 2008, 26(7):707-721.

[13] Xu Yelin, Chan A P C, Yeung J F Y. Developing a fuzzy risk allocation model for PPP projects in China[J]. Journal of Construction Engineering and Management, 2010, 136(8):894-903.

[14] Jin Xiaohua, Zhang Guomin. Modelling optimal risk allocation in PPP projects using artificial neural networks[J]. International Journal of Project Management, 2011, 29(5):591-603.

[15] Medda F. A game theory approach for the allocation of risks in transport public private partnerships[J]. International Journal of Project Management, 2007, 25(3):213-218.

[16] Nasirzadeh F, Khanzadi M, Rezaie M. Dynamic modeling of the quantitative risk allocation in construction projects[J]. International Journal of Project Management, 2014, 32(3):442-451.

[17] Chang Chenyu.Principal-agent model of risk allocation in construction contracts and its critique[J]. Journal of Construction Engineering and Management, 2014, 140(1):04013032-1-9.

[18] Camerer C F, Lowensten G, Rabin M. Advances in behavioral economics[M].Princeton:Princeton University Press, 2004.

[19] Camerer C F. Behavioral game theory:Experiments in strategic interaction[M]. Princeton:Princeton University Press, 2003.

[20] Henrich J, Boyd R, Bowles S, et al. In search of homo economicus:Behavioral experiments in 15 small-scale societies[J]. American Economic Review, 2001, 91(2):73-78.

[21] Clark A E, Masclet D, Villeval M. Effort and comparison income:Experimental and survey evidence[J]. Industrial and Labor Relations Review, 2010, 63(3):407-426.

[22] Kube S, Marechal M A, Puppe C. The currency of reciprocity:Gift exchange in the workplace[J]. American Economic Review, 2012, 102(4):1644-1662.

[23] Ho T H, Zhang Juanjuan. Designing pricing contracts for boundedly rational customers:Does the framing of the fixed fee matter[J]? Management Science,2008, 54(4):686-700.

[24] Loch C H, Wu Yaozhong. Social preferences and supply chain performance:an experimental study[J]. Management Science, 2008, 54(11):1835-1849.

[25] Katok E, Pavlov V. Fairness in supply chain contracts:A laboratory study[J]. Journal of Operations Management, 2013, 31(3):129-137.

[26] Mohamed K A, Khoury S S, Hafez S M. Contractor's decision for bid profit reduction within opportunistic bidding behavior of claims recovery[J]. International Journal of Project Management, 2011, 29(1):93-107.

[27] Bowen P A, Edwards P J, Catell K.Corruption in the South African construction industry:A thematic analysis of verbatim comments from survey participants[J]. Construction Management and Economics, 2012, 30(10):885-901.

[28] Fehr E, Schmidt K M. A theory of fairness, competition and cooperation[J]. Quarterly Journal of Economics, 1999, 114(3):817-868.

[29] Bolton G E, Ockenfels A.A theory of equity, reciprocity and competition[J]. American Economic Review, 2000, 90(1):166-193.

[30] 晏艳阳,金鹏. 公平偏好下的多任务目标与国企高管薪酬激励[J].中国管理科学,2014,22(7):82-93.

[31] Rabin M. Incorporating fairness into game theory and economics[J]. American Economic Review, 1993, 83(5):1281-1302.

[32] 盛昭瀚,张劲文,李迁,等.基于计算实验的工程供应链研究[M].上海:上海三联书店出版社,2013.

[33] Johansson P, Johansson C.Perceptions and challenges with knowledge sharing-enterprise collaboration in a virtual aeronautical enterprise[C]//Proceedings of the 18th international conference on engineering design:Impacting society through engineering design, Copenhagen, Denmark,2011, August 15-19.

[34] Laffont J J, Martimort D. The theory of incentives:the principal-agent model[M]. Princeton:Princeton University Press, 2001.

[35] Chapman C, Ward S. Project risk management:processes, techniques, and insights[M]. New York:John Wiley & Sons, 2003.

[36] Zou P X W, Chen Ying, Chan T Y. Understanding and improving your risk management capability:Assessment model for construction organizations[J]. Journal of Construction Engineering and Management, 2010, 136(8):854-863.

[37] Xiong Bo, Skitmore M, Xia Bo, et al. Examining the influence of participant performance factors on contractor satisfaction:A structural equation model[J]. International Journal of Project Management, 2014, 32(3):482-491.

[38] 李真,孟庆峰,盛昭瀚,等.工程质量优化的承包商群体激励效率演化分析[J].中国管理科学,2012,20(3):112-121.

[39] Camerer C F, Loewenstein G. Psychological perspectives on justice:Theory and applications[M]. Cambridge:Cambridge University Press, 1993.

[40] Shaked A, Sutton J. Involuntary unemployment as a perfect equilibrium in a bargaining model[J]. Econometrica, 1984, 52(6):1351-1364.

[41] Neumann V J, Oscar M. Theory of games and economic behavior[M].Princeton:Princeton University Press, 2004.

[42] Fehr E, Schmidt K M. Fairness, incentives, and contractual choices[J]. European economic review, 2000, 44(4-6):1057-1068.
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