2020
DOI: 10.1109/tii.2019.2925538
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Online Scheduling for Dynamic VM Migration in Multicast Time-Sensitive Networks

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Cited by 44 publications
(7 citation statements)
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“…Other authors have discussed dynamic VM migrations to solve the time-sensitive network problem in cloud computing. The proposed approach is divided into two phases: the offline scheduling phase and the online scheduling phase [17]. The offline phase is based on a search graph using a tree at a minimum distance to increase reusable rescheduling results, while the online phase aims to accelerate the rescheduling process according to a heuristic scheduling approach to reuse the results of the offline phase.…”
Section: Literature Reviewmentioning
confidence: 99%
“…Other authors have discussed dynamic VM migrations to solve the time-sensitive network problem in cloud computing. The proposed approach is divided into two phases: the offline scheduling phase and the online scheduling phase [17]. The offline phase is based on a search graph using a tree at a minimum distance to increase reusable rescheduling results, while the online phase aims to accelerate the rescheduling process according to a heuristic scheduling approach to reuse the results of the offline phase.…”
Section: Literature Reviewmentioning
confidence: 99%
“…Most academic researches in this area focus on the scheduling of messages. For example, a computational efficient solution to the fully deterministic 802.1Qbv scheduler was presented in [9]; a bandwidth-efficient TSN scheduler was investigated through a size based queueing method in [10]; an asynchronous traffic scheduling algorithm which achieves both low delay and low implementation complexity was proposed in [11]; and an online scheduling approach was proposed to deal with the dynamic virtual machine migrations in multicast TSN networks in [12]. In addition, the authors proposed a simple hardware enhancement of switches to increase the schedulability and throughput of time-triggered traffics in [13].…”
Section: B Related Workmentioning
confidence: 99%
“…That is, the average number of packets that can be received δ-on time is equal to the sum probability for each of the packets to be received δ-on time. Since the probability P (x k ) for each of the packets being received δ-on-time has been given in Proposition 1, we can calculate the on-time reception rate ̺ M = κ M /M by combing the results in Proposition 1, Theorem 1, and equation (12).…”
Section: Proof See Appendix Bmentioning
confidence: 99%
“…The simulation findings guaranteed targeted services for emergency data with minimal effect on the scheduled traffic. The authors in [18], [19] recommended adapting GCL-timings according to the network resources availability and instantaneous traffic intensity, while [20], [21] proposed a scheduling algorithm with online updating to efficiently integrate incoming flows. [13], [22], [23] on the other hand, recommended joint routing and scheduling algorithms targeting suitable use of network resources and proper load balancing.…”
Section: Related Workmentioning
confidence: 99%