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The Markov decision model has many potential applications in inventory control, maintenance, manufacturing and telecommunication among others Perhaps this versatile model will see many more signi cant applications when it becomes more familiar to engineers, operations research analysts, computer science people and others To that end, s 6 and 7 focus on the algorithmic aspects of Markov decision theory and illustrate the wide applicability of the Markov decision model to a variety of realistic problems The presentation is con ned to the optimality criterion of the long-run average cost (reward) per time unit For many applications of Markov decision theory this criterion is the most appropriate optimality criterion The average cost criterion is particularly appropriate when many state transitions occur in a relatively short time, as is typically the case for stochastic control problems in computer systems and telecommunication networks Other criteria are the expected total cost and the expected total discounted cost These criteria are discussed in length in Puterman (1994) and will not be addressed in this book This chapter deals with the discrete-time Markov decision model in which decisions can be made only at xed equidistant points in time The semi-Markov decision model in which the times between the decision epochs are random will be the subject of the next chapter In Section 61 we present the basic elements of the discrete-time Markov decision model A policy-improvement procedure is discussed in Section 62 This procedure is the key to various algorithms for computing an average cost optimal polity The so-called relative values of a given policy play an important role in the improvement procedure The relative alues and their interpretation are the subject of Section 63 In Section 64 we present the policy-iteration algorithm which generates a sequence of improved policies Section 65 discusses the linear programming formulation for the Markov decision model, including a formulation to handle probabilistic constraints on the state-action frequencies The policy-iteration algorithm and the linear programming formulation both require the solving of a system of linear equations in each iteration step In Section 66 we discuss the alternative method of value iteration which avoids the computationally burdensome solving of systems of linear equations but involves only recursive computations The value-iteration algorithm endowed with quickly converging lower and upper bounds on the minimal average cost is usually the most effective method for solving Markov decision problems with a large number of states Section 67 gives convergence proofs for the policy-iteration algorithm and the value-iteration algorithm. native crystal reports barcode generator Barcode Generator for Crystal Reports - Free download and ... 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