We offer a general-equilibrium economic approach to Zip's Law or, more generally, the rank-size distribution-the striking empirical regularity concerning the size distribution of cities. We provide some further understanding of Zipf's Law by incorporating negative feedbacks (congestion) in a popular model of economic geography and international trade. This model allows the powers of agglomeration and spreading to be in long-run equilibrium, which enhances our understanding of the existence of a rank-size distribution of cities.We offer a general-equilibrium economic approach to Zipf's Law or, more generally, the rank-size distribution—the striking empirical regularity concerning the size distribution of cities. We provide some further under...
The largest cities, the most frequently used words, the income of the richest countries, and the mos...
This master thesis contains three independent papers on the Zip's law for cities. In the first essay...
P(論文)We may generally define the rank-size rule by the formula : FR_=f(R) where F_R is the frequency...
We offer a general-equilibrium economic approach to Zip's Law or, more generally, the rank-size dist...
We offer a general-equilibrium economic approach to Zip's Law or, more generally, the rank-size dist...
Zipf’s law is one of the main features in regional sciences, when it comes in studying urban systems...
International audienceZipf's law is one of the main features in regional sciences, when it comes in ...
International audienceZipf's law is one of the main features in regional sciences, when it comes in ...
International audienceZipf's law is one of the few quantitative reproducible regularities found in e...
International audienceZipf's law is one of the main features in regional sciences, when it comes in ...
This master thesis contains three independent papers on the Zip's law for cities. In the first essay...
ABSTRACT: Zipf's law has two striking regularities: excellent fit and an exponent close to 1.0. When...
This paper proposes a new explanation for Zipf’s law often observed in the top tail of city size dis...
If Zipf's Law holds, the size of a city is inversely proportional to its rank, and a log-log plot of...
If Zipf's Law holds, the size of a city is inversely proportional to its rank, and a log-log plot of...
The largest cities, the most frequently used words, the income of the richest countries, and the mos...
This master thesis contains three independent papers on the Zip's law for cities. In the first essay...
P(論文)We may generally define the rank-size rule by the formula : FR_=f(R) where F_R is the frequency...
We offer a general-equilibrium economic approach to Zip's Law or, more generally, the rank-size dist...
We offer a general-equilibrium economic approach to Zip's Law or, more generally, the rank-size dist...
Zipf’s law is one of the main features in regional sciences, when it comes in studying urban systems...
International audienceZipf's law is one of the main features in regional sciences, when it comes in ...
International audienceZipf's law is one of the main features in regional sciences, when it comes in ...
International audienceZipf's law is one of the few quantitative reproducible regularities found in e...
International audienceZipf's law is one of the main features in regional sciences, when it comes in ...
This master thesis contains three independent papers on the Zip's law for cities. In the first essay...
ABSTRACT: Zipf's law has two striking regularities: excellent fit and an exponent close to 1.0. When...
This paper proposes a new explanation for Zipf’s law often observed in the top tail of city size dis...
If Zipf's Law holds, the size of a city is inversely proportional to its rank, and a log-log plot of...
If Zipf's Law holds, the size of a city is inversely proportional to its rank, and a log-log plot of...
The largest cities, the most frequently used words, the income of the richest countries, and the mos...
This master thesis contains three independent papers on the Zip's law for cities. In the first essay...
P(論文)We may generally define the rank-size rule by the formula : FR_=f(R) where F_R is the frequency...