论文标题
连续空间中克鲁格曼模型的聚集和福利
Agglomeration and welfare of the Krugman model in a continuous space
论文作者
论文摘要
在连续的空间核心围栏模型中，研究了两个空间平衡，聚集和分散，以讨论哪些平衡在社会上首选。结果表明，当运输成本低于临界价值时，在Scitovszky的意义上，聚集平衡是可取的，而当运输成本高于临界值时，就无法以Scitovszky的意义订购两个均衡。
Two spatial equilibria, agglomeration and dispersion, in a continuous space core-periphery model are examined to discuss which equilibrium is socially preferred. It is shown that when transport cost is lower than a critical value, the agglomeration equilibrium is preferable in the sense of Scitovszky, while when the transport cost is above the critical value, the two equilibria can not be ordered in the sense of Scitovszky.
