Intertemporal equity and efficient allocation of resources.

Competitive paths which are efficient are shown to satisfy a terminal cost minimization condition, thereby providing a continuous-time counterpart to the discrete-time result due to Malinvaud. Using this result, competitive paths which are equitable and efficient are shown to satisfy Hartwick's inve...

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Publicado en:Journal of Economic Theory Vol. 107; no. 2; pp. 356 - 377
Autor principal: Mitra, Tapan
Formato: Artículo
Publicado: Academic Press Inc. December 2002
Materias:
Acceso en línea:Ver este registro en EBSCOhost
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      dt: December 2002
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      pub: Academic Press Inc.
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        513159447
        10.1006/jeth.2001.2964
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        atl: Intertemporal equity and efficient allocation of resources.
      aug:
        au: Mitra, Tapan
      su:
        Resource allocation -- Mathematical models
        Mathematical models of saving & investment
        Welfare economics
        Mathematical models of consumption
      sug:
        subj:
          Resource allocation -- Mathematical models
          Mathematical models of saving & investment
          Welfare economics
          Mathematical models of consumption
      ab: Competitive paths which are efficient are shown to satisfy a terminal cost minimization condition, thereby providing a continuous-time counterpart to the discrete-time result due to Malinvaud. Using this result, competitive paths which are equitable and efficient are shown to satisfy Hartwick's investment rule, which states that the value of net investment is zero at each date. Our result indicates that Hartwick's rule can help to signal inefficiency of competitive equitable paths. Journal of Economic Literature Classification Numbers: C61, D90, O41. |Sc 2002 Elsevier Science (USA).
      pubtype: Academic Journal
      doctype: Article
      src: R
    language: English
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