THE INTEGRABILITY OF CONSUMER DEMAND FUNCTIONS.

Characterizes the class of systems of consumer demand functions that are representable as ratios of first-order polynomial functions and are integrable. Objectives of statistical demand analysis; Starting point for demand analysis; Implications of the conditions for integrability.

Detalles Bibliográficos
Publicado en:European Economic Review Vol. 12; no. 2; pp. 115 - 148
Autores principales: Jorgenson, Dale W., Lau, Lawrence J.
Formato: Artículo
Publicado: Elsevier B.V. Apr79
Materias:
Acceso en línea:Ver este registro en EBSCOhost
fields @attributes:
  recordID: 1
pdfLink:
plink: https://search.ebscohost.com/login.aspx?direct=true&db=hlh&AN=4957963&site=ehost-live
header:
  @attributes:
    shortDbName: hlh
    uiTerm: 4957963
    longDbName: Humanities International Complete
    uiTag: AN
  controlInfo:
    bkinfo:
    jinfo:
      jid:
        00142921
        EER
      jtl: European Economic Review
      issn: 00142921
      maglogo: N
    pubinfo:
      dt: Apr79
      vid: 12
      iid: 2
      pid: 1004
      pub: Elsevier B.V.
    artinfo:
      ui:
        4957963
        10.1016/0014-2921(79)90018-7
      ppf: 115
      ppct: 33
      formats:
      tig:
        atl: THE INTEGRABILITY OF CONSUMER DEMAND FUNCTIONS.
      aug:
        au:
          Jorgenson, Dale W.
          Lau, Lawrence J.
      su:
        Consumption (Economics)
        Demand function
      sug:
        subj:
          Consumption (Economics)
          Demand function
      ab: Characterizes the class of systems of consumer demand functions that are representable as ratios of first-order polynomial functions and are integrable. Objectives of statistical demand analysis; Starting point for demand analysis; Implications of the conditions for integrability.
      pubtype: Academic Journal
      doctype: Article
      src: R
    language: English
    refInfo:
    copyright:
      @attributes:
        flag: Y
      dt:
        @attributes:
          year: 1979
    holdings:
      @attributes:
        islocal: N