1) third-degree price discrimination
第三级价格歧视
2) first-degree price discrimination
第一级价格歧视
3) third-degree price discrimination
三级价格歧视
1.
In the light of people s misunderstanding on the price discrimination,and starting from the common third-degree price discrimination,this paper analyzes the effects of implementing third-degree price discrimination on social welfare.
针对人们对价格歧视的误解,从最常见的三级价格歧视出发,分析了三级价格歧视的实施对社会福利的影响。
2.
This paper analyzes the welfare implication of the third-degree price discrimination by considering linear demand curves in all markets.
本文对线性需求市场下三级价格歧视对总福利的影响效应进行了研究。
4) second degree price discrimination
二级价格歧视
1.
In this paper,the problem of second degree price discrimination under the stochastic demand——the aggregate demand described as a Poisson process is studied.
在随机需求——总需求为齐次Poisson过程下,分别研究了垄断厂商二段、三段定价执行二级价格歧视的情形,并给出了需求区间的最优分段点。
2.
In this paper,the problem of dividing demand intervals of second degree price discrimination of two sectional pricing is studied under the stochastic demand——the aggregate demand described as a Poisson process,which is generalized as a complete static information model.
在随机需求-总需求为齐次Poisson过程下,研究了有市场竞争的两寡头厂商二段定价执行二级价格歧视的需求区间分段问题,并将其抽象为一个完全信息静态模型,给出了纳什均衡结果。
5) Third-degree price discrimination
三度价格歧视
1.
Third-degree price discrimination with network externality;
具有网络外部效应的三度价格歧视研究
6) price discrimination
价格歧视
1.
Regional electricity pricing mechanism based on price discrimination;
基于价格歧视的区域差别电价机制
2.
A discussion on the application of price discrimination theory in ticket pricing for professional soccer league games in China;
论价格歧视理论在我国职业足球联赛门票定价中的应用
3.
The analysis of price discrimination in the operation field of telecommunications;
电信运营业的价格歧视分析
补充资料:第三级价格歧视
第三级价格歧视
第三级价格歧视完全垄断厂商在同一时期对同样的产品在不同的市场上收取不同的价格,叫做第三级价格歧视。设完全垄断的厂商面临两个市场,其需求分别为D,、D:;边际收益分别为MR,、MR,;市场价格分别为尸:、尸:;需求价格弹性分别为。,、e:(均为绝对值)。那么,厂商一定会调整其在两个市场中的销售量,使两个市场中的边际收益相等,否则,该厂商便会将产品运往边际收益较大的市场中销售,以便获得更大利益。在边际收益大的市场上,当产品供给增加时,价格必然下降,因而边际收益也下降;最终使两市场的边际收益相等。因为M尺:一尸:(l一生),MRZ一 亡1pZ(‘一青),而MR工一MRZ,那么鬓-1一生 e21一上。从上式可以得出 己z如下结论:如果e、=。:,则P:一P:; 如果。:>e:,则Pl
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