Some foundations for Zipf's law: Product proliferation and local spillovers

By Gilles Duranton. 2006

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This paper embeds the canonical model of endogenous growth with product proliferation developed by Romer [Romer, P.M., 1990. Endogenous technical change. Journal of Political Economy 98, S71–S102] into a simple urban framework. This yields a reduced form isomorphic to the popular statistical device developed by Simon [Simon, H., 1955. On a class of skew distribution functions. Biometrika 42, 425–440], which in turn can yield Zipf's law for cities. The stochastic outcomes of purposeful innovation and local spillovers can thus serve as foundations for random growth models.

Subfields: Economics and Econometrics

View Paper: https://www.semanticscholar.org/paper/f672ceb5c026198c7a3c4b3466c8984b248f52f2

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In Economics and Econometrics

  1. Ron A. Boschma
  2. Koen Frenken
  3. Anne Nygaard Tanner
  4. Pierre-Alexandre Balland
  5. Michaela Trippl
  6. David L. Rigby
  7. E. Stam
  8. J. Essletzbichler

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