Entry limitations and heterogeneous tolerances in a Schelling-like segregation model

DOI10.1016/j.chaos.2015.07.009zbMath1354.91119OpenAlexW1127546007MaRDI QIDQ506826

Laura Gardini, Davide Radi

Publication date: 2 February 2017

Published in: Chaos, Solitons and Fractals (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.chaos.2015.07.009

zbMATH Keywords

border collision bifurcationspiecewise smooth mapsSchelling's models

Mathematics Subject Classification ID

Bifurcations of singular points in dynamical systems (37G10) Models of societies, social and urban evolution (91D10) Dynamical systems in optimization and economics (37N40) Low-dimensional dynamical systems (37E99)

Related Items (3)

Dynamics in the transition case invertible/non-invertible in a 2D piecewise linear map ⋮ A piecewise smooth model of evolutionary game for residential mobility and segregation ⋮ Bifurcation Sequences and Multistability in a Two-Dimensional Piecewise Linear Map

Cites Work

• Superstable credit cycles and U-sequence
• The role of constraints in a segregation model: the symmetric case
• Mathematical properties of a discontinuous Cournot-Stackelberg model
• Border collision bifurcations of superstable cycles in a one-dimensional piecewise smooth map
• Heterogeneous speculators and asset price dynamics: Further results from a one-dimensional discontinuous piecewise-linear map
• Bifurcation structure of parameter plane for a family of unimodal piecewise smooth maps: Border-collision bifurcation curves
• Growing through chaotic intervals
• Impulsivity in binary choices and the emergence of periodicity
• ``Period three to period two bifurcation for piecewise linear models
• Border-collision bifurcations including ``period two to period three for piecewise smooth systems
• Piecewise-smooth dynamical systems. Theory and applications
• Ternary choices in repeated games and border collision bifurcations
• The discontinuous flat top tent map and the nested period incrementing bifurcation structure
• Dynamic models of segregation†
• BORDER-COLLISION BIFURCATIONS FOR PIECEWISE SMOOTH ONE-DIMENSIONAL MAPS
• DEGENERATE BIFURCATIONS AND BORDER COLLISIONS IN PIECEWISE SMOOTH 1D AND 2D MAPS
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