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exactly one unit is placed each time the on-hand inventory decreases by one unit The lead times of the replenishments are independent and identically distributed random variables with mean Establish an equivalence with the Erlang loss model and give expressions for the long-run average on-hand inventory and the long-run fraction of demand that is lost 514 In an electronic system there are c elements of a crucial component connected in parallel to increase the reliability of the system Each component is switched on and the lifetimes of the components have an exponential distribution with mean 1/ The lifetimes of the components are independent of each other The electronic system is working as long as at least one of the components is functioning, otherwise the system is down A component that fails is replaced by a new one It takes an exponentially distributed time with mean 1/ to replace a failed component Only one failed component can be replaced at a time (a) Use a continuous-time Markov chain to calculate the long-run fraction of time the system is down Specify the transition rate diagram rst (b) Does the answer in (a) change when the replacement time of a failed component has a eneral probability distribution with mean 1/ (Hint : compare the transition rate diagram with the transition rate diagram in the Erlang loss model) 515 Reconsider Exercise 514 but this time assume there are ample repairmen to replace failed components (a) Use a continuous-time Markov chain to calculate the long-run fraction of time the system is down Specify the transition rate diagram rst (b) What happens to the answer in (a) when the replacement time is xed rather than exponentially distributed (Hint : compare the transition rate diagram with the transition rate diagram in the Engset loss model) 516 Suppose you have two groups of servers each without waiting room The rst group consists of c1 identical servers each having an exponential service rate 1 and the second group consists of c2 identical servers each having an exponential service rate 2 Customers for group i arrive according to a Poisson process with rate i (i = 1, 2) A customer who nds all servers in his group busy upon arrival is served by a server in the other group, provided one is free, otherwise the customer is lost Show how to calculate the long-run fraction of customers lost 517 Consider a conveyor system at which items for processing arrive according to a Poisson process with rate The service requirements of the items are independent random variables having a common exponential distribution with mean 1/ The conveyor system has two work stations 1 and 2 that are placed according to this order along the conveyor Workstation i consists of si identical service channels, each having a constant processing rate of i (i = 1, 2); that is, an item processed at workstation i has an average processing time of 1/( i ) Both workstations have no storage capacity and each service channel can handle only one item at a time An arriving item is processed by the rst workstation in which a service channel is free and is lost when no service channel is available at either of the stations Show how to calculate the fraction of items lost and solve for the numerical data = 10, = 1, 1 = 2, 2 = 15, s1 = 5 and s2 = 5 (Answer: 00306) Verify experimentally that the loss probability is nearly insensitive to the distributional form of the service requirement (eg compute the loss probability 00316 for the data when the service requirement has an H2 distribution with balanced means and a squared coef cient of variation of 4) 518 Consider a stochastic service system with Poisson arrivals at rate and two different groups of servers, where each arriving customer simultaneously requires a server from both groups An arrival not nding that both groups have a free server is lost and has no further in uence on the system The ith group consists of si identical servers (i = 1, 2) and each server can handle only one customer at a time An entering customer occupies the two assigned servers from the groups 1 and 2 during independently exponentially distributed times with respective means 1/ 1 and 1/ 2 Show how to calculate the loss probability.

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The term polymorphism is derived from the Greek, and is usually taken to mean many forms For example, in chemistry, carbon exhibits polymorphism because it can exist in three different forms: graphite, diamond and Buckminster-Fullerenes In object-oriented programming, polymorphism is used whenever we send a message to an object reference without knowing exactly what type of object it is For example, in the Calculation classes, we could assign either a Multiply, Divide, Add or Subtract object to a Calculation variable When we call on the Calculate method (or, to put it another way, send the Calculate message) of that bject, we need not know what actual class of object is being called on to do the calculation Listing 728 illustrates this. ECC200 Printer In VB.NET Using Barcode generation for .Related: Printing UPC-E Excel , UPC-A Generating Java , ISBN Printing Java

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cases, these were the same reliability models used to calculate branch probabilities or the event tree described above From these reliability representations, failure probabilities and correlations among failure probabilities were derived for each facility component, and for each of the four identi ed levels of ground acceleration Then, runs were made in which a random number generator was used to assign failure or non-failure conditions to each component in a calculated realization, volumes of oil spilled in each realization were summed, and a storage volume accounting was made to determine whether oil was spilled off site in each realization A large number of realizations was run, and the results analyzed statistically to infer exceedance probabilities of the volume of oil spilled off site in a given time period At the end of each run, an accounting is made to determine how much, if any, oil is spilled.

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Each tank is polled to see whether it failed If it did fail, a random number ranging between 0 and 100% is generated to re ect the volume of oil stored in the tank at the instant of failure The statistical parameters of this random variable are taken from production records at the tank farm, and differ from one tank to another depending on the product stored and the size and location of the tank Typical site records for three patios are shown in Figure 2219 For each patio, an accounting of the total volume of oil spilled by tanks within is made If one or more segments of the patio re wall has also failed, the total volume of oil spilled within the patio is considered released onto the facility.

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If no wall segments have failed, a check is made to see if the re wall has been overtopped, and, if so, the balance of oil volume larger than the patio capacity is considered to be released Finally, a summation of oil spilled out of all the patios onto the facilities is made, and the revetment (and its associated outer re wall) is checked to see whether failure occurred, in which case all the oil spilled onto the facility is considered to be released off site If the revetment has not failed, a check is made for overtopping, in which case the balance of oil greater than the site capacity is considered to have been spilled off site At the end, a histogram of oil UCC - 12 In NET Using Barcode printer for NET Related: Print EAN-8 VBNET , Print EAN-8 ASPNET , Print EAN-8 Excel.

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