Abstract-Wireless mesh networking has been considered as an emerging communication paradigm to enable resilient, cost-efficient and reliable services for the future-generation wireless networks. We study here mainly on the minimumlatency communication primitive of broadcasting (one-to-all communication) in known topology WMNs, i.e., the size and the topology of the given Wireless Mesh Network (WMN) is known in advance. A distinguished source mesh node in the WMN initially holds a "source" message and the objective is to design a minimum-latency schedule such that the source message can be disseminated to all other mesh nodes. The problem of computing a minimum-latency broadcasting schedule for a given WMN is NP-hard, hence it is only possible to get a polynomial approximation algorithm. In this paper, we adopt a new noisy wireless network model introduced very recently by Censor-Hillel et al. in [ACM PODC 2017, [6]]. More specifically, for a given noise parameter p ∈ [0, 1], any sender has a probability of p of transmitting noise or any receiver of a single transmission in its neighborhood has a probability p of receiving noise.In this paper, we first propose a new asymptotically latencyoptimal approximation algorithm (under faultless model) that can complete single-message broadcasting task in D+O(log 2 n) time units/rounds in any WMN of size n, and diameter D. We then show this diameter-linear broadcasting algorithm remains robust under the noisy wireless network model and also improves the currently best known result in [6] by a Θ(log log n) factor.In this paper, we also further extend our robust singlemessage broadcasting algorithm to k multi-message broadcasting scenario and show it can broadcast k messages in O(D + k log n + log 2 n) time rounds. This new robust multimessage broadcasting scheme is not only asymptotically optimal but also answers affirmatively the problem left open in [6] on the existence of an algorithm that is robust to sender and receiver faults and can broadcast k messages in O(D + k log n + polylog(n)) time rounds.