Abstract:Computer networks are very complex and somewhat unpredictable systems in dynamic operations. Cybernetic modelling, incorporating stochastic, fuzzy variables, wherever appropriate, approximating interactions not easily tractable via a black‐box systems approach, may be more accurate. A method of analysis of computer networks is considered by representing subsystems and interactions, accurately as far as possible, and then utilising the results of systems sciences for analysis, including specifics, e.g. queuing … Show more
“…where A 2 (s) is the LT of the service time in the iso-density M/G/1 system. It has been proved elsewhere by the author and his associates [5,6] that if the service time in the M/G/1 system follows a hyper-Erlangian density function HE q :…”
Section: The E P /E Q /1 Systemmentioning
confidence: 99%
“…Work has been done [7] on the possibility of approximately deriving the probability density function of Z directly from (5). We can derive the cumulant k r of order r from the well-known statistical relation Computations of mean and variance of Z in a few E p /E q /1 systems are given in Table I.…”
Discusses a class of integral equations known as the famous Wiener‐Hopf equation which has interesting practical applications in stochastic systems like queues, network queues or water reservoir systems.
“…where A 2 (s) is the LT of the service time in the iso-density M/G/1 system. It has been proved elsewhere by the author and his associates [5,6] that if the service time in the M/G/1 system follows a hyper-Erlangian density function HE q :…”
Section: The E P /E Q /1 Systemmentioning
confidence: 99%
“…Work has been done [7] on the possibility of approximately deriving the probability density function of Z directly from (5). We can derive the cumulant k r of order r from the well-known statistical relation Computations of mean and variance of Z in a few E p /E q /1 systems are given in Table I.…”
Discusses a class of integral equations known as the famous Wiener‐Hopf equation which has interesting practical applications in stochastic systems like queues, network queues or water reservoir systems.
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