By: |
Aymeric Lardon (Université Côte d'Azur, France; GREDEG CNRS) |
Abstract: |
In this article we revisit the classic comparison between Bertrand and Cournot
competition in the presence of a cartel of firms that faces outsiders acting
individually. This competition setting enables to deal with both
non-cooperative and cooperative oligopoly games. We concentrate on industries
consisting of symmetrically differentiated products where firms operate at a
constant and identical marginal cost. First, while the standard
Bertrand-Cournot rankings still hold for Nash equilibrium prices, we show that
the results may be altered for Nash equilibrium quantities and profits.Second,
we define cooperative Bertrand and Cournot oligopoly games with transferable
utility on the basis of their non-cooperative foundation. We establish that
the core of a cooperative Cournot oligopoly game is strictly included in the
core of a cooperative Bertrand oligopoly game when the number of firms is
lower or equal to 25. Otherwise the cores cannot be compared. Moreover, we
focus on the aggregate-monotonic core, a subset of the core, that has the
advantage to select point solutions satisfying both core selection and
aggregate monotonicity properties. We succeed in comparing the
aggregate-monotonic cores between Bertrand and Cournot competition regardless
of the number of firms. |
Keywords: |
Bertrand, Cournot, Differentiated oligopoly, Cartel, Nash equilibrium, Core, Aggregate-monotonic core |
JEL: |
C71 D43 |
Date: |
2017–03 |
URL: |
http://d.repec.org/n?u=RePEc:gre:wpaper:2017-10&r=ind |