Gibrat's Law for (All) Cities
By Jan Eeckhout. 2004
835 citations recorded by the source corpus.
Subfields: Economics and Econometrics
View Paper: https://www.semanticscholar.org/paper/fcbdfab3d832c059fe00f064c9bed60a9124045c
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Economics and Econometrics
- Gilles Duranton
- Stephen J. Redding
- Thierry Mayer
- Mark D. Partridge
- Keith Head
- H. Garretsen
- S. Brakman
- Kristian Behrens
Citations in the corpus
- Welfare and Trade without Pareto (2014, background): “This demonstration that Gibrat’s Law implies a limiting distribution that is log-normal echoes similar arguments by Sutton (1997) for firms and Eeckhout (2004) for cities.”
- City Age and City Size (2014, methodology): “We provide an economic theory for the DPLN distribution of city sizes by extending the seminal approach by Eeckhout (2004) to incorporate endogenous city creation and age heterogeneity across cities.”
- Cities, Skills and Regional Change (2014, neutral): “Gibrat's law has received a great deal of recent interest because of its connection with Zipf's law, the claim being that the size distribution of cities in most countries is well approximated by a Pareto distribution (G abaix , 1999 , G abaix and I oannides , 2004 ; E eckhout , 2004 ).”
- Pareto Models, Top Incomes, and Recent Trends in UK Income Inequality (2017, neutral): “2015, Vermeulen 2014), and city and firm size (Eeckhout 2004; Gabaix 2009, 2016).”
- Departures from Gibrat's Law, Discontinuities and City Size Distributions (2007, background): “Consistent with Eeckhout (2004), we find empirically that a log-normal distribution provides an excellent fit for the normalised city size distribution data at a regional scale (Figure 3).”
- The empirics of new economic geography (2010, neutral): “To address this issue, Ellison and Glaeser (1997) develop an index of geographical concentration, in which the observed distribution of economic activity within an industry is compared to a null hypothesis of random location (a “dartboard approach”). Importantly, this index controls for the extent t”
- Econometric analysis of production networks with dominant units (2020, background): “15Similar Monte Carlo evidence illustrating the truncation sensitivity problem is reported in Table 1-4 of Gabaix and Ibragimov (2011). An interesting theoretical discussion can be found in Eeckhout (2004).”
- CENTRAL PLACE T HEORY A ND CITY SIZE DISTRIBUTION (2012, positive): “For why this steady-state distribution should be Zipf’s, see Gabaix (1999); for why it should be log-normal, see Eeckhout (2004).2 See Duranton (2006, 2007) and Rossi-Hansberg and Wright (2007) for full-fledged general equilibrium models that match the empirical city size distribution reasonably…”
- Sequential city growth in the us: does age matter? (2013, positive): “Our nonparametric approach, in common with Eeckhout (2004) and González-Val (2010), is based on the same methodology as that developed by Ioannides and Overman (2003), but differs in terms of the data we use.”
- On the size distribution of business firms (2008, background): “However, there is a tradition in the economics of income inequality (Champernowne, 1953), industrial organization (Ijiri and Simon, 1977; Sutton, 1997) and size distribution of cities (Gabaix, 1999; Eeckhout, 2004) of models of proportionate growth that generate Pareto upper tails by assuming some v”
- A Century of Shocks: The Evolution of the German City Size Distribution 1925-1999 (2008, positive): “Both Eeckhout (2004) and Ioannides and Overman (2003) find evidence for the USA of a more or less size independent mean growth rate and an increasing variance for smaller cities, which can be reconciled with the decreasing Zipf coefficient they find for the USA.”