Titlebook: Distributed Computer and Communication Networks; 20th International C Vladimir M. Vishnevskiy,Konstantin E. Samouylov,Dm Conference proceed

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Dennis P. Cantwell,Lorian Bakerbarring are considered as a means to reduce congestion due to the nature of M2M traffic. The cell is modelled as a multiservice queueing system with streaming and elastic customers. Resources for M2M communications are allocated in batches of fixed size; requests for them arrive according to a Marko

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Pathogen

The Professional’s Role as Advocateof customers namely type I and type II arrive according to two independent Poisson processes and upon arrival, if the server is busy, join orbits I and II respectively. Orbit I is of finite capacity while orbit II is of Infinite capacity. Retrial attempts are made by both types of customers at const

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Robert B. Barlow Jr.,Steven C. Chamberlainme data sets. The eartags equipped with an active sensor were developed for location and animal activity identification. Video records synchronized with a sensor data were collected from three calves. After the data preprocessing including the reconstruction of lost information, filtering and freque

Encoding

Light Damage in Dystrophic and Normal Ratsterval at least once during a certain period of time. For example, such AR process can be interpreted as a temporally correlated safety indicator and the interval as a target zone of the process. It is assumed that the safety of the system under surveillance is compromised if the above-mentioned pro

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Hormonal Influences on Retinal Photodamagee the server is subject to random breakdowns and repairs depending on whether it is idle or busy. All the random variables involved in the model construction are assumed to be independent and generally distributed. The novelty of the investigation is to carry sensitivity analysis of the performance

conception

https://doi.org/10.1007/978-3-030-84635-0n arrival process). If a customer from this flow meets the busy server, it goes to the orbit of infinite size and tries its luck later on in exponentially distributed random time. The service time distribution at the first station is assumed to be semi-Markovian. After service at the first station a