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Recommended Methods to Re-Calculate Regional and Total Economic Surpluses after Solving Spatial Equilibrium Models by the Non-Linear Programming Method

机译:非线性规划方法求解空间均衡模型后重新计算区域和总经济顺差的推荐方法

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The current non-linear programming method does not derive regional economic surpluses and may derive an imprecise maximized value of the total economic surplus. The main reason is that the integrals for supply functions will automatically take regional non-economic producer surpluses into account if any intercepts of supply functions is negative. Consequently, the derived values are always lower than the real regional and total economic surpluses. The unknown regional economic surpluses and the imprecise total economic surplus will limit the suitable application of the model for broader contexts including game theory analysis, international trade policy analysis, and even GDP calculation. This paper recommends two formulae applied for two types of functions, namely original and inverse supply and demand functions, to calculate the regional and total economic surpluses of commodities. The two methods can be converted to each other conveniently, for example by using an inverse matrix of coefficients of original supply and demand functions to solve coefficients of inverse supply and demand functions. A numerical example is used to illustrate the spatial equilibrium model for 2 products and 3 regions with original linear supply and demand functions.
机译:当前的非线性规划方法无法得出区域经济盈余,并且可能会得出总经济盈余的不精确的最大化值。主要原因是,如果供给函数的任何截距为负,则供给函数的积分将自动考虑区域非经济生产者剩余。因此,得出的价值始终低于实际的区域和总经济顺差。未知的区域经济顺差和不精确的总经济顺差将限制该模型在更广泛的环境中的适当应用,包括博弈论分析,国际贸易政策分析,甚至GDP计算。本文推荐了适用于两种类型的函数的两个公式,即原始供求函数和逆函数,以计算商品的区域和总经济盈余。这两种方法可以方便地相互转换,例如通过使用原始供求函数系数的逆矩阵来求解供求函数逆的系数。数值例子说明了具有原始线性供求函数的2个产品和3个区域的空间平衡模型。

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