Staleness vs. waiting time in universal discrete broadcast

Abstract

In this paper we study the distribution of dynamic data over a broadcast channel to a large number of passive clients. The data is simultaneously distributed to clients in the form of discrete packets, each packet captures the most recent state of the information source. Clients obtain the information by accessing the channel and listening for the next available packet. This scenario, referred to as discrete broadcast, has many practical applications such as the distribution of stock information to wireless mobile devices and downloading up-to-date battle information in military networks. Our goal is minimize the amount of time a client has to wait in order to obtain a new data packet, i.e., the waiting time of the client. We show that we can significantly reduce the waiting time by adding redundancy to the schedule. We identify universal schedules that guarantee low waiting time for any client, regardless of the access pattern. A key point in the design of data distribution systems is to ensure that the transmitted information is always up-to-date. Accordingly, we introduce the notion of staleness that captures the amount of time that passes from the moment the information is generated, until it is delivered to the client. We investigate the fundamental trade-off between the staleness and the waiting time. In particular, we present schedules that yield lowest possible waiting time for any given staleness constraint.

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