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As mentioned previously the MODI method is an efficient method of testing the optimality of a transportation solution. It may be recalled that in the application of the stepping stone method each of the empty cells is evaluated for the opportunity cost by drawing a closed loop. In situation where a large number of sources and destination are involved this would be a very time consuming and intricate exercise. The MODI method avoids this kind of extensive scanning and reduces the number of steps required in the evaluation of the empty cells. This methods gives a straightforward computational scheme whereby we can determine the opportunity cost of each of the empty cells.
Step i) : Add to the transportation table a column on the EHS titled u and a row in the bottom of it labelled vj.
From "Matching Supply with Demand" - Cachon/Terwiesch Consider the baggage check-in of a small airline. Check in data indicate that from 9am to 10am, 255 passengers checked in.
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Six Operators are to be assigned to five jobs with the cost of assignment in Rs. given in the matrix below. Determine the optimal assignment. Which operator will have no assignment
what steps of lacation selection?
If overachievement is acceptable, the appropriate di+ variable can be dropped from the objective function.
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