This paper studies timing games in continuous time where payoffs are stochastic and strongly Markovian. The main interest is in characterizing equilibria where players preempt each other along almost every sample path. It is found that the existence of such preemption equilibria depends...

Empirical studies have found that takeover activity is positively related to the absolute size of industry-level shocks. In this paper we develop a dynamic framework to analyze the timing of takeover which explains this pattern. Takeover may create value either by exploiting synergies or through...

In this paper we study a two-player investment game with a first mover advantage in continuous time with stochastic payoffs, driven by a geometric Brownian motion. One of the players is assumed to be ambiguous with maxmin preferences over a strongly rectangular set of priors. We develop a...

This paper examines the effect of competition on the irreversible investment decisions under uncertainty as a generalization of the real option approach. We examine this issue with reference to an industry where each firm has only one investment opportunity which is completely irreversible and...

We construct a real options signaling game model to analyze the impact of asymmetric information on the dynamic acquisition decision made by the aggressive acquirer firm and passive target firm in the takeover terms and timing. The target firm is assumed to have partial information on the...

This paper examines the effect of competition on the irreversible investment decisions under uncertainty as a generalization of the "real option" approach. We examine this issue with reference to an industry where each firm has only one investment opportunity which is completely irreversible and...

We investigate the entry timing and location decisions under market-size uncertainty with Brownian motions in a continuous-time spatial competition duopoly model a la d'Aspremont et al. (1979). Under a sequential equilibrium, the threshold of the follower non-monotonically increases in...

In this paper we study a two-player investment game with a first mover advantage in continuous time with stochastic payoffs, driven by a geometric Brownian motion. One of the players is assumed to be ambiguous with maxmin preferences over a strongly rectangular set of priors. We develop a...