This article analyzes constrained Pareto efficient nonlinear income tax schedules that are monotonic chains to the left. It is demonstrated that as long as all individuals have a positive consumption at the tax schedule that maximizes the utility of the worst-off individual, the constrained...

An economy consisting of two different types of consumers and one publicly owned natural monopoly is under consideration. The preferences of the consumers are assumed to be linear in money and the demand curves are assumed not to cross. We also suppose that the net utility from consumption is so...

This paper investigates the problem of allocating two types of indivisible objects among a group of agents when a priority-order must be respected and when only restricted monetary transfers are allowed. Since the existence of a fair allocation not generally is guaranteed due the the...

We consider nonlinear pricing policies that are designed by a social welfare maximizer who operates under a non-negative profit requirement. In our two-type economy, we characterize the set of all feasible nonlinear pricing policies and the frontier of the utility possibility set. Our results...

This paper investigates efficiency properties of profit-maximizing non-linear outlay schedules. It demonstrates that some well-known efficiency characteristics of the profit-maximizing non-linear outlay schedule may not continue to hold when the single-crossing condition is relaxed.

This paper investigates an allocation rule that fairly assigns at most one indivisible object and a monetary compensation to each agent, under the restriction that the monetary compensations do not exceed some exogenously given upper bound. A few properties of this allocation rule are stated and...

If the preferences of the consumers are represented by utility functions that are differentiable, quasi-linear and satisfy the single-crossing condition, the characteristics of the profit maximizing nonlinear outlay schedule for a monopolist are well-known. We demonstrate that these...