ECM - École Centrale de Marseille : UMR7316 (Pôle de l'étoile - Technopole de Château-Gombert - 38 rue Frédéric Joliot-Curie - 13013 Marseille - France)
Abstract : Two duopolists first decide in which proportions to incorporate in their product two different Lancasterian characteristics and then compete in quantities or prices. In the Cournot case, minimum differentiation obtains at equilibrium whatever the degree of substituability between the characteristics. In the Bertrand one, the equilibrium depends crucially on the degree of substituability/complementarity between the two characteristics. Maximal differential obtains if and only if the characteristics are strong enough substitutes. On the contrary as characteristics become closer and closer complements one obtains in the limit a minimal differentiation result. JEL Codes: L13. Keyword: Horizontal Product Differentiation, Lancasterian Characteristics.
https://hal-amu.archives-ouvertes.fr/hal-01992047
Contributor : Elisabeth Lhuillier <>
Submitted on : Thursday, January 24, 2019 - 11:53:24 AM Last modification on : Wednesday, August 5, 2020 - 3:17:19 AM