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Titlebook: Bifurcation Theory for Hexagonal Agglomeration in Economic Geography; Kiyohiro Ikeda,Kazuo Murota Book 2014 Springer Japan 2014 Core-perip

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Intertextualität und Intermedialitäte the importance of the group-theoretic study on this lattice conducted in this book. Nonlinear equilibrium equations and the stability of Krugman’s core–periphery model are introduced. History of the study of self-organization of cities is reviewed, encompassing works in economic geography, new economic geography, and physics.
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Antonio Parziale,Angelo Marcelliof bifurcating equilibrium paths and the directions of these paths, in addition to their existence. All critical points of the economy on the . × . hexagonal lattice, with multiplicity 2, 3, 6, and 12, are considered.
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Hexagonal Distributions in Economic Geography and Krugman’s Core–Periphery Modele the importance of the group-theoretic study on this lattice conducted in this book. Nonlinear equilibrium equations and the stability of Krugman’s core–periphery model are introduced. History of the study of self-organization of cities is reviewed, encompassing works in economic geography, new economic geography, and physics.
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Hexagons of Christaller and Lösch: Solving Bifurcation Equationsof bifurcating equilibrium paths and the directions of these paths, in addition to their existence. All critical points of the economy on the . × . hexagonal lattice, with multiplicity 2, 3, 6, and 12, are considered.
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Book 2014 mathematicians and economists, but also to upper-level undergraduate and graduate students who are interested in nonlinear mathematics. The self-organization of hexagonal agglomeration patterns of industrial regions was first predicted by the central place theory in economic geography based on inve
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Hexagonal Distributions in Economic Geography and Krugman’s Core–Periphery Modelthis study is demonstrated. Christaller’s three hexagonal market areas associated with market, traffic, and administrative principles and Lösch’s hexagons derived from geometrical consideration in central place theory are introduced. As a step toward a connection with the real world, self-organizati
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Group-Theoretic Bifurcation Theoryh is captured in this book as bifurcation phenomena of systems with dihedral or hexagonal symmetry. The framework of group-theoretic bifurcation analysis of economic agglomeration is illustrated for the two-place economy in new economic geography. Symmetry of a system is described by means of a grou
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Agglomeration in Racetrack Economyith micromechanism by Krugman’s core–periphery model. The group-theoretic bifurcation analysis procedure presented in Chap. . is applied to a problem with the dihedral group, expressing the symmetry of the racetrack economy. The theoretically possible agglomeration (bifurcation) patterns of this eco
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