Exam 10: Distribution and Network Models
Exam 1: Introduction61 Questions
Exam 2: Introduction to Probability66 Questions
Exam 3: Probability Distributions66 Questions
Exam 4: Decision Analysis64 Questions
Exam 5: Utility and Game Theory67 Questions
Exam 6: Times Series Analysis and Forecasting63 Questions
Exam 7: Introduction to Linear Programming60 Questions
Exam 8: Linear Programming: Sensitivity Analysis and Interpretation of Solution64 Questions
Exam 9: Linear Programming Applications in Marketing, Finance, and Operations Management60 Questions
Exam 10: Distribution and Network Models67 Questions
Exam 11: Integer Linear Programming61 Questions
Exam 12: Advanced Optimization Applications56 Questions
Exam 13: Project Scheduling: Pertcpm66 Questions
Exam 14: Inventory Models66 Questions
Exam 15: Waiting Line Models62 Questions
Exam 16: Simulation62 Questions
Exam 17: Markov Processes55 Questions
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Explain how the general linear programming model of the assignment problem can be modified to handle problems involving a maximization function,unacceptable assignments,and supply not equally demand.
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A dummy origin in a transportation problem is used when supply exceeds demand.
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RVW (Restored Volkswagens)buys 15 used VW's at each of two car auctions each week held at different locations.It then transports the cars to repair shops it contracts with.When they are restored to RVW's specifications,RVW sells 10 each to three different used car lots.There are various costs associated with the average purchase and transportation prices from each auction to each repair shop.Also there are transportation costs from the repair shops to the used car lots.RVW is concerned with minimizing its total cost given the costs in the table below.
a.Given the costs below, draw a network representation for this problem. Repair Shops 1 2 Auction1 550 500 Auction2 600 450 Used Car Lots L1 L2 L3 S1 250 300 500 S2 350 650 450
b.Formulate this problem as a transshipment linear programming model.
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How is the shortest-route problem like the transshipment problem?
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Consider the network below.Formulate the LP for finding the shortest-route path from node 1 to node 7. 

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The network below shows the flows possible between pairs of six locations.Formulate an LP to find the maximal flow possible from Node 1 to Node 6.


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When a route in a transportation problem is unacceptable,the corresponding variable can be removed from the LP formulation.
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