Pricing Strategies and Service Differentiation

This paper analyzes a communication network, used by customers with heterogeneous service requirements. We investigate priority queueing as a way to establish service differentiation. It is assumed that there is an infinite population of customers, who join the network as long as their utility (which is a function of the queueing delay) is larger than the price of the service. We focus on the specific situation with two types of users: one type is delay-sensitive (‘voice’), whereas the other is delay-tolerant (‘data’); these preferences are reflected in their utility curves. Two models are considered: in the first the network determines the priority class of the users, whereas the second model leaves this choice to the users. For both models we determine the prices that maximize the provider's profit. Importantly, these situations do not coincide. Our analysis uses elements from queueing theory, but also from microeconomics and game theory (e.g., the concept of a Nash equilibrium).

[1]  Robin Mason,et al.  Internet service classes under competition , 2000, IEEE Journal on Selected Areas in Communications.

[2]  S. Wittevrongel,et al.  Queueing Systems , 2019, Introduction to Stochastic Processes and Simulation.

[3]  George Hendrikse,et al.  The Theory of Industrial Organization , 1989 .

[4]  G. Hardin,et al.  The Tragedy of the Commons , 1968, Green Planet Blues.

[5]  David Clark,et al.  Internet cost allocation and pricing , 1997 .

[6]  Jonathan Solomon,et al.  Tariffing in the new IP/ATM environment , 1997 .

[7]  Andrew M. Odlyzko,et al.  Paris metro pricing for the internet , 1999, EC '99.

[8]  Andrew Whinston,et al.  A Stochastic Equilibrium Model of Internet Pricing , 1997 .

[9]  S. Shenker Fundamental Design Issues for the Future Internet , 1995 .

[10]  B. Klopfenstein Internet Economics , 1998 .

[11]  Andrew Odlyzko,et al.  Paris Metro pricing: the minimalist differentiated services solution , 1999, 1999 Seventh International Workshop on Quality of Service. IWQoS'99. (Cat. No.98EX354).

[12]  Haim Mendelson,et al.  Optimal Incentive-Compatible Priority Pricing for the M/M/1 Queue , 1990, Oper. Res..

[13]  Haim Mendelson,et al.  Pricing computer services: queueing effects , 1985, CACM.