2010 Third International Symposium on Information Science and Engineering 2010
DOI: 10.1109/isise.2010.30
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Modeling for Random Inventory System Based on Monte Carlo Theory and Its Simulation

Abstract: A reasonable strategy is the key to control stocks in the random inventory system. Yet it is difficulty to design such strategy by analytical method because of the randomness of variables and complex and nonlinear relationship among them. This paper provides a random inventory model with no filling the missing. The model generates the random variables subjected to the distribution of requirement and arrival delay firstly based on Monte Carlo theory, and then utilizes the strategy of (s, S) to change the lower … Show more

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Cited by 3 publications
(2 citation statements)
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“…Further these software were able to predict pros and cons of the existing model and also shortcomings that could be faced by future models. Shufeng Jiao 2010 [8]In this paper supermarket waiting lines were simulated using Mat lab/Simulink 7.0 based on the Monte Carlo Theory , customers" arrival at random and the number of cashier"s had to be correlated with the customers waiting and also the cost required to keep the market running in order to achieve any process efficiency.…”
Section: Literature Reviewmentioning
confidence: 99%
“…Further these software were able to predict pros and cons of the existing model and also shortcomings that could be faced by future models. Shufeng Jiao 2010 [8]In this paper supermarket waiting lines were simulated using Mat lab/Simulink 7.0 based on the Monte Carlo Theory , customers" arrival at random and the number of cashier"s had to be correlated with the customers waiting and also the cost required to keep the market running in order to achieve any process efficiency.…”
Section: Literature Reviewmentioning
confidence: 99%
“…Lemma 1: Denote G n as the Monte Carlo sampling for original channel gain variables G in the short-term problem. According to the Monte Carlo theory [28], we have G n a.s → G. Let q (G, ) denote the true objective function of expectation part in P 2 , and q N (G n , n ) represent the corresponding sample average objective function part with the sample size N . Since G n a.s → G, the short term solution of P 1 is continuous function with respect to p i,n,k and relaxed w i,n,k according to (13) and (14), n a.s → * .…”
Section: Long-term Optimization Problemmentioning
confidence: 99%