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1) A THEORY OF BILATERAL OLIGOPOLY (THIN MARKETS): In this sequence of papers me and my
coauthors develop a framework to study markets in which all traders, buyers
and sellers are large, in the sense that they all have market power
(bilateral oligopoly or thin markets). Neither the existing IO models, such
as Cournot, nor their generalizations can be used
to model such markets. Unlike the standard IO models our framework does not a
priori assume that some of the traders do or do not have market power because
"they are large or small". Here, market power arises endogenously
for each trader as a result of market clearing and optimization by all
agents. Our framework allows for multiple goods and heterogeneous traders. ·
"Thin Markets,"
The New Palgrave Dictionary of Economics Online (2008), Steven N. Durlauf and Lawrence E. Blume,
Eds. Palgrave Macmillan. (with M. Rostek), link,
We present a framework to study thin markets. We define equilibrium and
show that such equilibrium exists in economies with smooth utility and cost
functions, is generically locally unique and is Pareto inefficient. The
framework suggests that trader’s market power depends positively on the
convexity of preferences and cost functions of the trading partners. In
addition, market power of different traders reinforces each other. We also
characterize an equilibrium outcome: compared to the competitive model,
the volume of trade is reduced and price bias can be positive or negative
depending on the third derivatives. Original, longer version available upon
request via e-mail.
We provide a game theoretic foundation for the equilibrium concept proposed
in paper "Endogenous Market Power". We show that that the concept
of equilibrium can be viewed as a refinement of a Nash
equilibrium in a game defined by the Walrasian
auction. We also argue that the equilibrium will be selected in anonymous
markets in which investors have no other information but their past trades
and market prices. Therefore, they independently discover their market power
through statistical inference, for example by estimating their demands using
the Least Squares method. Hence, we endow the model with the
“learning story” of how anonymous markets converge to an equilibrium outcome.
(Available upon request via e-mail)
This
paper develops a dynamic model of thin markets, in which the market structure
is one of bilateral oligopoly. The paper demonstrates that market thinness
qualitatively changes equilibrium properties of prices and dynamic trading
strategies, 2) THIN FINANCIAL
MARKETS: In this sequence of papers, we study thin financial markets — markets with a small number of institutional investors (such us dealers, mutual of pension funds) constantly monitoring the price and providing liquidity. It is now well documented that such investors have significant price impact and they mitigate its adverse effects when choosing their trading strategies. The competitive equilibrium asset-pricing models, such as CAPM or consumption CAPM which assume price-taking, are thus not suitable to model markets with such large investors. By contrast to the existing literature on thin markets, the price impact does not arise due to asymmetric information or exogenous costs (transaction, search or financing). but is derived from the market primitives: number of traders, return variability and risk attitudes.
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