2014
DOI: 10.1016/j.jebo.2013.12.008
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Self-organization of hexagonal agglomeration patterns in new economic geography models

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Cited by 36 publications
(20 citation statements)
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“…Most notably, as demonstrated by, Ikeda et al . (, , ) it is now possible to formally predict the bifurcation path of stable equilibria in many‐region models by utilizing a combination of group‐theoretic and computational bifurcation theory (e.g., Ikeda et al . ()).…”
Section: Episode 2: the New Economic Geographymentioning
confidence: 99%
“…Most notably, as demonstrated by, Ikeda et al . (, , ) it is now possible to formally predict the bifurcation path of stable equilibria in many‐region models by utilizing a combination of group‐theoretic and computational bifurcation theory (e.g., Ikeda et al . ()).…”
Section: Episode 2: the New Economic Geographymentioning
confidence: 99%
“…Dado que a alternativa de cabotagem tem um custo inferior, a migração de carga de uma para outra modalidade poderia representar uma mudança na conformação das aglomerações relativas Norte-Nordeste/Sul-Sudeste em geral. Esta hipótese segue a literatura que mostra que diminuições no custo de transporte geram mudanças no equilíbrio do padrão das aglomerações produtivas entre regiões (Takahashi, 2007;Behrens et al, 2009;Akamatsu et al, 2012;Ikeda et al 2014).…”
Section: Estratégia Metodológicaunclassified
“…The fundamental logic and governing equation of a multiregional version of the model are presented based on work of Akamatsu and Takayama (), as well as that of Ikeda et al. ().…”
Section: Modeling Of the Spatial Economymentioning
confidence: 99%
“…As an early attempt to provide central place theory with a microeconomic foundation, Eaton and Lipsey (, ) showed the existence of a hexagonal distribution of mobile production factors (e.g., firms and workers) by a partial equilibrium approach without referring to the stability of the hexagonal agglomeration. Recently, theoretical studies on the existence of equilibria of hexagonal distributions and numerical analyses of their stability have been conducted (Ikeda, Murota, and Akamatsu, ; Ikeda and Murota, ; Ikeda et al., ). Hexagonal distributions observed in the numerical analyses were clearer in comparison with those on a square lattice (footnote 2).…”
Section: Introductionmentioning
confidence: 99%