Quantity and price competition in a differentiated triopoly: static and dynamic investigations

DOI10.1007/S11071-017-3994-ZzbMath1390.91234OpenAlexW2771509890MaRDI QIDQ1649958

S. S. Askar, Mohamed Abouhawwash

Publication date: 29 June 2018

Published in: Nonlinear Dynamics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s11071-017-3994-z

zbMATH Keywords

stabilityNash equilibriabifurcationsdiscrete dynamical systemtriopoly gamesfractional bounded rationality

Mathematics Subject Classification ID

Rationality and learning in game theory (91A26) Dynamical systems in optimization and economics (37N40) Special types of economic markets (including Cournot, Bertrand) (91B54) Economic dynamics (91B55)

Related Items (10)

On complex dynamic investigations of a piecewise smooth nonlinear duopoly game ⋮ A remanufacturing duopoly game based on a piecewise nonlinear map: analysis and investigations ⋮ Asymmetric information on price can affect Bertrand duopoly players with the gradient-based mechanism ⋮ A competition of duopoly game whose players are public: dynamic investigations ⋮ Nonlinear dynamics of Cournot duopoly game: when one firm considers social welfare ⋮ Nonlinear dynamic investigations and global analysis of a Cournot duopoly game with two different objectives ⋮ Dynamics of a Cournot duopoly game with a generalized bounded rationality ⋮ Investigations of nonlinear triopoly models with different mechanisms ⋮ Complex dynamics of mixed triopoly game with quantity and price competition ⋮ Dynamic investigations in a duopoly game with price competition based on relative profit and profit maximization

Uses Software

• MOEA/D
• SPEA2

Cites Work

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• A note on price and quantity competition in differentiated oligopolies
• Towards faster convergence of evolutionary multi-criterion optimization algorithms using Karush Kuhn Tucker optimality based local search
• On Cournot-Bertrand competition with differentiated products
• The rise of complex phenomena in Cournot duopoly games due to demand functions without inflection points
• Elasticity for economic processes with memory: fractional differential calculus approach

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