2017
DOI: 10.1166/jctn.2017.6962
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Distinctive Transmissions in Wireless Networks Using Markovian Queuing Theory Based Approach with Blocking Probability

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“…The blocking probability is formulated by using Erlang B formula because it calculates the blocking probability of a buffer-less loss system, where a request that is not served immediately gets aborted, causing that no requests become queued [29]- [31]. Blocking occurs when a new request arrives at a time where all available servers are currently busy [32], [33]. But the link independence assumption is not applicable in optical networks [34], thus, Kelly's reduced load is also considered to amend link independence imprecision in calculating the blocking probability after considering the poisson random variable for number of calls and mean call duration [35]- [39].…”
Section: Performance Metricsmentioning
confidence: 99%
“…The blocking probability is formulated by using Erlang B formula because it calculates the blocking probability of a buffer-less loss system, where a request that is not served immediately gets aborted, causing that no requests become queued [29]- [31]. Blocking occurs when a new request arrives at a time where all available servers are currently busy [32], [33]. But the link independence assumption is not applicable in optical networks [34], thus, Kelly's reduced load is also considered to amend link independence imprecision in calculating the blocking probability after considering the poisson random variable for number of calls and mean call duration [35]- [39].…”
Section: Performance Metricsmentioning
confidence: 99%