Study and Simulation on Dynamics of a Risk-Averse Supply Chain Pricing Model with Dual-Channel and Incomplete Information

DOI10.1142/S0218127416501467zbMath1347.91148OpenAlexW2513904323MaRDI QIDQ2827020

Junhai Ma, Lijian Sun

Publication date: 12 October 2016

Published in: International Journal of Bifurcation and Chaos (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1142/s0218127416501467

zbMATH Keywords

incomplete informationdual-channelrisk-averseaverage utilitiesdouble largest Lyapunov exponent

Mathematics Subject Classification ID

Microeconomic theory (price theory and economic markets) (91B24) Inventory, storage, reservoirs (90B05) Other game-theoretic models (91A40) Dynamical systems in optimization and economics (37N40)

Related Items (5)

Research on Bifurcation and Chaos in a Dynamic Mixed Game System with Oligopolies Under Carbon Emission Constraint ⋮ Complex dynamical behaviors in a dual channel supply chain model with retailer's service input ⋮ An equilibrium model of the supply chain network under multi-attribute behaviors analysis ⋮ Dynamic evolutionary games and coordination of multiple recycling channels considering online recovery platform ⋮ Product and After-Sales Maintenance Service Pricing Decisions in a Risk-Averse Supply Chain

Cites Work

• The chaos and control of a food chain model supplying additional food to top-predator
• Manufacturer's return policy in a two-stage supply chain with two risk-averse retailers and random demand
• Analysis of nonlinear triopoly game with heterogeneous players
• Complexity analysis of a Cournot-Bertrand duopoly game model with limited information
• Pricing policies for substitutable products in a supply chain with Internet and traditional channels
• Transferring and sharing exchange-rate risk in a risk-averse supply chain of a multinational firm
• COMPLEX DYNAMICS AND CHAOS CONTROL IN NONLINEAR FOUR-OLIGOPOLIST GAME WITH DIFFERENT EXPECTATIONS
• THE STRUCTURE OF INFINITE PERIODIC AND CHAOTIC HUB CASCADES IN PHASE DIAGRAMS OF SIMPLE AUTONOMOUS FLOWS

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