In this paper we investigate how heterogeneous agents choose among tournaments with different prizes. We show that if the number of agents is sufficiently small, multiple equilibria can arise. Depending on how the prize money is split over the tournaments, these may include, for example, a...

This note describes the lottery - and insurance-market equilibrium in an economy with non-convex straight-time and overtime employment. In contrast to Hansen and Sargent (1988), the overtime-decision is a sequential one. This requires two separate insurance market to operate, one for...

This paper describes the lottery- and insurance-market equilibrium in an economy with non-convex market-sector employment and informal sector work. In contrast to Vasilev (2016a), the discrete-continuous labor supply decision in this paper is a sequential one, and instead of home production, we...

This note describes the lottery- and insurance-market equilibrium in an economy with non-convex straight-time and overtime employment. In contrast to Hansen and Sargent (1988), the overtime-decision is a sequential one. This requires two separate insurance market to operate, one for...

This paper describes the lottery- and insurance-market equilibrium in an economy with non-convex market-sector employment and informal sector work. In contrast to Vasilev (2016a), the discrete-continuous labor supply decision in this paper is a sequential one, and instead of home production, we...

This paper describes the lottery- and insurance-market equilibrium in an economy with non-convex private- and public-sector employment. In contrast to Vasilev (2015a, 2015b), the public-sector labor supply decision is a sequential one. This requires two separate insurance market to operate, one...