标题: | BOT计画权利金谈判模式之研究 A Study of Royalty Negotiation Model for BOT Projects |
作者: | 郭秋燕 Chiu-Yen Kuo 冯正民 康照宗 Cheng-Min Feng Chao-Chung Kang 运输与物流管理学系 |
关键字: | BOT计画;权利金;谈判模式;二阶规划法;BOT projects;Royalty;Bi-level programming |
公开日期: | 2003 |
摘要: | 按促参法与相关子法规定,在BOT计画之特许契约内需载明权利金及费用负担事项,从法规、工程会研究报告及所有权概念,政府收取权利金应符合特许权、所有权及经营权之资源使用付费概念。政府所估计之权利金仅能参照其他国家相关BOT计画案例及BOT计画特性,无法判断民间所提送权利金之合理范围,故本研究希望建立BOT计画权利金谈判模式,提供政府与最优申请人在权利金议题谈判之参考。 本研究所建构之权利金谈判模式除计算合理之权利金外,更期望透过政府与最优申请人在谈判过程的互动,剖析BOT计画中政府与最优申请人之谈判行为,供政府与最优申请人作为决策之参考,并改善以往两造进行权利金谈判旷废日时之窘境。本研究利用二阶规划方法研拟政府与最优申请人之谈判模式,政府追求本身财务回收率最大化,最优申请人之目标为获利能力最大,并设定权利金为两阶层之决策变数,分别建立三种不同收取方式之权利金谈判模式(1)固定式(2)营收比例(3)运量比例,并以MATLAB撰写启发式求解法,设计多次谈判之求解流程,直至求得妥协解为止,另外,本研究将谈判次数纳入模式中,期望从两造谈判次数之变化,探究其对于谈判结果及谈判者之目标达成程度的影响。 本研究以台北港货柜储运中心BOT计画为实例分析对象,分析结果显示三种模式皆在第六次谈判求得妥协解,模式I之结果为政府每年收取约40.9(百万元)之分年名目权利金,最优申请人之获利能力为1.0621,政府财务回收率可达11.689。模式II之结果为政府可收取之权利金约占每年营收之1.2%,最优申请人获利能力可达1.0621,政府财务回收率可达11.8324。模式III之结果为政府可向特许公司收取之权利金约为每年运量与0.0000386之乘数,最优申请人获利能力可达到1.0675,政府财务回收率则可达到11.6567。 The royalty of the BOT projects should be written in BOT concession contract through the concession negotiation according to the Act for Facilitation of Private Participation in Infrastructure Projects (AFPPIP) in Taiwan. In the past, there was few computing formula or negotiation model about royalty for BOT projects to provide public sector or private sectors to negotiate during the biding phase for BOT process. Thus, the public sector cannot judge whether private sector proposed royalty is reasonable or not. The purpose of this study is to develop the royalty negotiation model of BOT projects for government and private sector. This study not only develops royalty negotiation model for BOT projects, but also discusses behaviors of government and private sectors in concession negotiation phase. A bi-level programming model is used to formulate the negotiated royalty problems of BOT projects. The upper level is the government and the lower level is the private sector. Thus, the bi-level programming model is a leader-follower negotiation model. The objection function for the upper level is the maximum of government financial recover ratio (GFRR); and the objection function for the lower level is the maximum of profit index (PI). Also, we establish three models for royalty negotiation model: (1) lump-sum royalty; (2) revenue-based royalty; and (3) ridership-based royalty. In addition, the heuristic algorithm for the bi-level programming model in this study is developed. The heuristic algorithm considers the learning factor, negotiation discount ratio, and negotiation cost about two parties. To illustrate these three models, this study has conducted a case study of Taipei Port Container Logistic BOT Project to find the solution above three models through of the Lingo package and MATLAB programming. The results of this study show that the government and the private sector will get compromise solution about these models at sixth discussion during the contract negotiation. The results are (1) government can charge 40.9 (million) in royalty for lump-sum royalty model, the GFRR is 11.689, and PI is 1.0621. (2) Government can charge 1.2% of revenues in revenue-based royalty model, the GFRR is 11.8324, and PI is 1.0621. (3) Government can charge 0.0000386 of riderships in ridership-based model; and GFRR is 11.6567, PI is 1.0675. |
URI: | http://140.113.39.130/cdrfb3/record/nctu/#GT009136527 http://hdl.handle.net/11536/59212 |
显示于类别: | Thesis |
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