situation for Non-Degenerate Transportation problem however here we are acquainting the new approach to get the optimality when the Transportation problem
Transportation problem works in a way of minimizing the cost function. problem is said to be a non-degenerate basic feasible solution if it contains ...
In Degenerate solution value of objective function ______. The solution to a transportation problem with m-rows and n-columns is feasible if number.
(1) To find initial feasible solution of a transportation problem the method (4 – non-degenerate); (5 – epsilon); (6 – There is no degeneracy); (7 – ...
Each column also has exactly one nondegenerate variable. Thus each basic feasible solution of the problem in Theorem 10 has the appropriate degrees in the
A primal LPP has nondegenerate optimal solution then the op- In a transportation problem
In non-degenerate solution number of allocated cell is____________. a. Equal to m+n-1 b. method's solution for transportation problem is.
UNIT - III (Degeneracy & Optimization techniques of Transportation Problem). Examining the Initial Basic Feasible Solution for Non-Degeneracy.
a given problem and also derives a solution from the model using A non – degenerate basic feasible solution is the basic feasible solution which has ...
A basic feasible solution to a (m x n) transportation problem is said to be a non- degenerate if. (a) The total number of non-negative allocations is exactly m
Non - Degenerate Basic Feasible Solution:A basic feasible solution is said to be non-degenerate if it has exactly (m+n-1) positive allocations in the Transportation Problem If the allocations are less than the required number of (m+n-1) then it is called the Degenerate Basic Feasible Solution
The transportation problem is one of the earliest and most important applications of linear programming problem It is a particular class of linear programming which is associated with day - to-day activities in our real life and mainly deals with logistics
Transportation Algorithm for Minimization Problem (MODI Method) Step 1 Construct the transportationtable entering the origin capacities ai the destination requirement bjand the cost cij Step 2 Find an initial basic feasible solution by vogel’s method or by any of the given method Step 3
total transportation cost Non – degenerate Basic Feasible Solution: A feasible solution to a m by n transportation problem is said to be non – degenerate B F S If 1 Total number of positive allocations is exactly equal to (m + n - 1) 2 These allocations are at independent positions Otherwise degenerate 6
The procedure of Zero termination method is as follows: Step 1: Construct the transportation table Step 2: select the smallest unit transportation cost value for each row and subtract it from all costs in that row In a similar way this process is repeated column wise
Degenerate Basic Feasible Solution: A basic feasible solution that contains less than m + n – 1 non- negative allocations is said to be a degenerate basic
A feasible solution to a transportation problem is a set of non-negative values allocations it is called a degenerate basic feasible solution and it
Degenerate Transportation Problem In a transportation problem if a basic feasible solution with m origins and n destinations has less than
UNIT - III (Degeneracy Optimization techniques of Transportation Problem) Examining the Initial Basic Feasible Solution for Non-Degeneracy
A basic feasible solution with m origins and n destinations is said to be degenerate if the number of non zero basic variables is less than m + n - 1 When •a
Definition Q A nondegenerate basic feasible solution is a basic feasible solution with exactly m+n-1 solution variables
in a study titled “Optimum utilization of Transportation Optimal solution Degeneracy Balanced problem No of allocations is less than m+n-1
Consider the below transportation problem Solution: Step 1: Check whether the problem is balanced or not If the total sum of all the supply from sources
The solution so obtained need not be non-degenerate Example 9 3 Use Least Cost Method (LCM) to find initial basic feasible solution to the transportation
Degenerate basic feasible solution: A basic feasible solution in which the total number of non- negative allocations is less than m + n – 1 is called degenerate