Abstract
This thesis finds that the price equilibrium with multiproduct firms exists and is unique if, for each product, consumers' valuations follow a strictly log-concave distribution. Moreover, if this distribution has an unbounded hazard rate, firms engage in Bertrand competition as they increase their product variety. In that case, firms avoid investing simultaneously in new products, and the effect of variety on welfare is ambiguous. In contrast, if the distribution is a double exponential, the hazard rate is bounded. Firms simultaneously invest in new products and welfare increases to the benefit of consumers.
Original language | English |
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Qualification | Doctor of Philosophy |
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Award date | 7 Oct 2021 |
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Publication status | Unpublished - 2021 |