Abstract

In this paper, we consider hybrid wireless networks with a general node density λ ∈ [1, n], where n ad hoc nodes are uniformly distributed and m base stations (BSs) are regularly placed in a square region A ( n , A ) = 1 , A × 1 , A with A ∈ [1, n]. We focus on multicast sessions in which each ad hoc node as a user chooses randomly d ad hoc nodes as its destinations. Specifically, when d = 1 (or d = n − 1), a multicast session is essentially a unicast (or broadcast) session. We study the asymptotic multicast throughput for such a hybrid wireless network according to different cases in terms of m ∈ [1, n] and d ∈ [1, n], as n → ∞. To be specific, we design two types of multicast schemes, called hybrid scheme and BS- based scheme, respectively. For the hybrid scheme, there are two alternative routing backbones: sparse backbones and dense backbones. Particularly, according to different regimes of the node density λ = n A , we derive the thresholds in terms of m and d. Depending on these thresholds, we determine which scheme is preferred for the better performance of network throughput.

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