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On the Efficacy of Static Prices for Revenue Management in the Face of Strategic Customers

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TLDR
It is demonstrated that for a broad class of customer utility models, static prices surprisingly continue to remain asymptotically optimal in the scaling regime where inventory and demand grow large.
Abstract
The present paper considers a canonical revenue management problem wherein a monopolist seller seeks to maximize revenues from selling a fixed inventory of a product to customers who arrive over time. We assume that customers are forward looking and strategize on the timing of their purchase, an empirically confirmed aspect of modern customer behavior. In the event that customers were myopic, foundational work by Gallego and van Ryzin [1994] established that static prices were asymptotically optimal for this problem. In stark contrast, for the case where customers are forward looking, available results in mechanism design and dynamic pricing offer no such simple solution and are also constrained by restrictive assumptions on customer type. The present paper studies the revenue management problem while assuming forward looking customers. We demonstrate that for a broad class of customer utility models, static prices surprisingly continue to remain asymptotically optimal in the scaling regime where inventory and demand grow large. We further show that irrespective of regime, an optimally set static price guarantees the seller revenues that are within at least 63.2% of that under an optimal dynamic mechanism. The class of customer utility models we consider is parsimonious and enjoys empirical support. It also subsumes many of the utility models considered for this problem in existing mechanism design research; we allow for multi-dimensional customer types. We also allow for a customer's disutility from waiting to be positively correlated with his valuation. Our conclusions are thus robust and provide a simple solution to what is considered a challenging problem of dynamic mechanism design.

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Citations
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Joint pricing and matching in ride-sharing systems

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Dynamic Pricing for Heterogeneous Time-Sensitive Customers

TL;DR: In this article, the authors study the problem of pricing durable goods in the presence of heterogeneous customers, i.e., the customers differ in both their initial valuations and the rates at which their initial valuation decreases with delay in purchase.
References
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Optimal Auction Design

TL;DR: Optimal auctions are derived for a wide class of auction design problems when the seller has imperfect information about how much the buyers might be willing to pay for the object.
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Optimal dynamic pricing of inventories with stochastic demand over finite horizons

TL;DR: In this paper, the authors investigate the problem of dynamically pricing such inventories when demand is price sensitive and stochastic and the firm's objective is to maximize expected revenues, and obtain structural monotonicity results for the optimal intensity resp, price as a function of the stock level and the length of the horizon.
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Point processes and queues, martingale dynamics

TL;DR: In this article, Martingales et al. present an integral representation of point-processes and queues in a Markovian network of queues, based on the Stieltjes-Lebesgue integral calculus.
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Envelope Theorems for Arbitrary Choice Sets

TL;DR: The standard envelope theorems apply to choice sets with convex and topological structure, providing sufficient conditions for the value function to be differentiable in a parameter and characterizing its derivative as mentioned in this paper.
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