Abstract

We present and verify the steady-state distribution of the state of the M ( n ) / G / ∞ system, i.e., an infinite-server system with a general service time distribution that receives customers through a state-dependent Poisson arrival process. Our verification of the steady-state distribution is based on the global balance equation for the system, which takes the form of a partial differential equation. The M ( n ) / G / ∞ model is important for studying admission-controlled, multi-server systems, e.g., communication networks with call/flow admission policies.

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