Juan Ortner
PhD candidate in Economics,
Princeton University
Address:
Department of Economics
001 Fisher Hall
Princeton University
Princeton, NJ 08544-2098
USA
Email: jortner@princeton.edu
Curriculum
Vitae: [PDF]
Research
Interests: Microeconomic Theory, Political Economy, Corporate Finance.
Advisors: Faruk Gul (chair)
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Working
Papers:
Durable Goods Monopoly
with Stochastic Costs (Job
Market Paper) [PDF]
Abstract: I study the problem of a durable good
monopolist who lacks commitment power and whose marginal cost of production
varies stochastically over time. When costs do not change over time, the Coase conjecture holds: the monopolist sets an opening price
equal to marginal cost and the market outcome is competitive. Time-varying
costs modify the results on the Coase conjecture.
When the distribution of consumer valuations is discrete, the monopolist is
able to exercise market power and the outcome is inefficient. In contrast, with
a continuous distribution the monopolist is unable to extract additional
surplus from buyers with higher valuations. Moreover, the outcome is efficient
in this setting: the monopolist serves consumers sequentially as costs decrease,
precisely at the point in time that maximizes total surplus. The model is set
up in continuous time and the monopolist's marginal cost evolves as a diffusion
process. Continuous time methods lead to a tractable characterization of the
equilibrium.
A Continuous Time Model of Bilateral
Bargaining [PDF]
Abstract: This paper introduces a new continuous time
bargaining model in which the player's relative bargaining power evolves as a diffusion
process. The model has a unique equilibrium, in which players reach an
immediate agreement. The players' payoffs are fully characterized by a system
of ordinary differential equations. Closed-form solutions to these equations
are available when relative bargaining power evolves as a Brownian motion with
constant drift μ and constant volatility σ>0. The equilibrium of
the continuous time model corresponds to the limiting subgame
perfect equilibrium of a discrete time bargaining game, when players can make
offers arbitrarily frequently. The paper also presents two applications of the
baseline model featuring delays and inefficiencies.
Optimism, Delay and (In)Efficiency
in a Stochastic Model of Bargaining [PDF] (R&R Games and
Economic Behavior)
Abstract: I study a bilateral bargaining game in which
the size of the surplus follows a stochastic process and in which players might
be optimistic about their bargaining power. Following Yildiz
(2003), I model optimism by assuming that players have different beliefs about
the recognition process. I show that the unique subgame
perfect equilibrium of this game might involve inefficient delays. I also show
that these inefficiencies disappear when players can make offers arbitrarily
frequently.
Delays and Partial Agreements in Multi-Issue
Bargaining (joint
with Avidit Acharya) [PDF] (R&R Journal
of Economic Theory)
Abstract: We model a situation in which two players
bargain over two issues (pies), one of which can only be resolved at a future
date. We find that if the players value the issues asymmetrically (one player
considers the existing issue more important than the future one, while the
other player has the opposite valuation) then they may delay agreement on the
first issue until the second one is finally on the table. If we allow for
partial agreements, then the players never leave an issue completely
unresolved. They either make a partial agreement on the first
issue, and wait for the second one to emerge before completing the
agreement; or they come to complete agreements on each of the issues at their
earliest possible dates.
Direct Implementation with Minimally Honest
Individuals [PDF]
Abstract: I consider a standard implementation problem
under complete information when agents have a minimal degree of honesty. In
particular, I assume that agents are white
lie averse: they strictly prefer to tell the truth whenever lying has no
effect on their material payoff. I show that if there are at least five agents
who are all white lie averse and if I impose either of two refinements of Nash
equilibrium, then a simple direct mechanism fully implements any social choice
function.
Work in Progress:
A Model of Legislative Gridlock [PDF]
Abstract: This paper studies legislative negotiations
with supermajority requirements within the context of a new continuous time
model of bargaining. In this model two political parties bargain over which
policy to implement. The model has two key features. First, there is an
exogenous diffusion process xt, which
represents the parties' relative political strength and whose realization
determines at each instant the identity of the party making proposals. Second,
the party responding to offers incurs a concession cost c≥0 whenever it
accepts a proposal put forward by its opponent. The model has a unique
equilibrium and the parties' equilibrium payoffs are fully characterized by a
system of differential equations. If c=0, the parties always come to an
immediate agreement. On the other hand, if c>0 the equilibrium involves a
delay region and an agreement region. When the process xt
is in the delay region there is no agreement that satisfies both parties'
expectations. In this case gridlock emerges and policies are only implemented
when xt reaches the agreement region. The
model delivers positive implications concerning when legislative inaction is
most likely to emerge.