We study a problem of a multiproduct monopolist selling substitutable goods to a buyer with unknown valuations. Under the standard distributional assumptions we find that in the optimal menu every nontrivial contract delivers some good with certainty. Using this result we apply control-theoretic...

We solve for the optimal mechanism for selling two goods when the buyer’s demand characteristics are unobservable. In the case of substitutable goods, the seller has an incentive to offer lotteries over goods in order to charge the buyers with large differences in the valuations a higher price...

We extend the ‘no-haggling’ result of Riley and Zeckhauser (1983) to the class of linear multiproduct monopoly problems when the buyer’s valuations are smoothly distributed. In particular we show that there is no loss for the seller in optimizing over mechanisms such that all allocations...

We extend the 'no-haggling' result of Riley and Zeckhauser (1983) to the class of linear multiproduct monopoly problems when the buyer's valuations are smoothly distributed. In particular we show that there is no loss for the seller in optimizing over mechanisms such that all allocations belong...

We solve for the optimal mechanism for selling two goods when the buyer's demand characteristics are unobservable. In the case of substitutable goods, the seller has an incentive to offer lotteries over goods in order to charge the buyers with large differences in the valuations a higher price...