Global properties of well-behaved demand systems: A generalized logit model specification

被引:5
|
作者
Dumagan, JC [1 ]
Mount, TD [1 ]
机构
[1] CORNELL UNIV, DEPT AGR ECON, ITHACA, NY 14853 USA
关键词
demand systems; flexible functional forms; global properties;
D O I
10.1016/0264-9993(95)00021-6
中图分类号
F [经济];
学科分类号
02 ;
摘要
Global negative semidefiniteness of the Hicks-Slutsky substitution matrix limits the range of the elasticities with respect to own-price (E(ii)), cross-price (E(ij)) and expenditure or income (E(iI)) for many standard demand systems. In a two-good model, the results for the translog and AIDS are qualitatively identical, namely, E(ii) is less than - 1; E(ij) is greater than 0; and E(iI) equals 1 (homothetic preferences). The results for the generalized Leontief and minflex Laurent are also qualitatively identifical, namely, E(ii) is equal to the negative of the own expenditure share; E(ij) is equal to the negative of the expenditure share of the other good; and E(iI) equals 1 (homothetic preferences and zero Hicksian substitutability). Thus, these standard flexible functional forms can be globally well behaved but at the expense of losing their flexibility property. The generalized logit model presented in this paper is also a flexible functional form and can be globally well behaved while retaining flexibility.
引用
收藏
页码:235 / 256
页数:22
相关论文
共 50 条
  • [1] Metastability of the Logit Dynamics for Asymptotically Well-Behaved Potential Games
    Ferraioli, Diodato
    Ventre, Carmine
    ACM TRANSACTIONS ON ALGORITHMS, 2019, 15 (02)
  • [2] Well-behaved global on-chip interconnect
    Caputa, P
    Svensson, C
    IEEE TRANSACTIONS ON CIRCUITS AND SYSTEMS I-REGULAR PAPERS, 2005, 52 (02) : 318 - 323
  • [3] REDUCTION AND DESIGN OF WELL-BEHAVED CONCURRENT SYSTEMS
    DESEL, J
    LECTURE NOTES IN COMPUTER SCIENCE, 1990, 458 : 166 - 181
  • [4] A Well-Behaved Anisotropic Strange Star Model
    Mathias, Amos V.
    Sunzu, Jefta M.
    ADVANCES IN MATHEMATICAL PHYSICS, 2022, 2022
  • [5] Alternative conditions for a well-behaved travel time model
    Carey, M
    Ge, YE
    TRANSPORTATION SCIENCE, 2005, 39 (03) : 417 - 428
  • [6] Generalized Logit model of demand systems for energy forecasting
    Kim, Hong Sok
    Chang, Hoon
    Lee, Young-Kyun
    KNOWLEDGE-BASED INTELLIGENT INFORMATION AND ENGINEERING SYSTEMS, PT 3, PROCEEDINGS, 2006, 4253 : 541 - 547
  • [7] A well-behaved f(R) gravity model in planetary motions
    Hashemi, Robab
    Saffari, Reza
    PLANETARY AND SPACE SCIENCE, 2011, 59 (04) : 338 - 342
  • [8] MEXICOS MODEL CHILDREN - WHAT MAKES THEM WELL-BEHAVED
    SMITH, HA
    AMERICAS, 1957, 9 (11): : 18 - 20
  • [9] Model Checking Well-Behaved Fragments of HS: The (Almost) Final Picture
    Molinari, Alberto
    Montanari, Angelo
    Peron, Adriano
    Sala, Pietro
    FIFTEENTH INTERNATIONAL CONFERENCE ON THE PRINCIPLES OF KNOWLEDGE REPRESENTATION AND REASONING, 2016, : 473 - 482
  • [10] Well-behaved scheme to model strong convection in a general transport equation
    Pascau, A.
    Perez, C.
    Sanchez, D.
    International Journal of Numerical Methods for Heat and Fluid Flow, 1995, 5 (01): : 75 - 87