Source-independent call acceptance procedures in ATM networks

Strategies for connection admission control in asynchronous transfer mode (ATM) networks are considered. Without any Poisson or renewal assumptions, two easily computable upper bounds on the time congestion in a finite buffer are derived. The first upper bound is valid for arbitrary peak and mean-rate-policed sources, whereas the second (and, in principle, tighter) bound is valid for sources of the on/off type. The tightnesses of the bounds are evaluated by a new periodic queuing model taking into account the maximum allowed burst duration. It is concluded that the bounds form a basis for a realization of a simple admission control algorithm. Furthermore, it is pointed out that the derivation of the on/off bound induces a decomposition of the queuing process into a cell-scale contribution and a burst-scale contribution, a decomposition which is superior to traditional Markov modulated approaches both in accuracy, and in offering insight into the queuing process