Pages that link to "Item:Q2778531"

The following pages link to The stepping stone method of explaining linear programming calculations in transportation problems (Q2778531):

Displaying 34 items.

• A heuristic solution technique to attain the minimal total cost bounds of transporting a homogeneous product with varying demands and supplies (Q297085) (← links)
• Methods for solving unbalanced fuzzy transportation problems (Q373240) (← links)
• Exterior point simplex-type algorithms for linear and network optimization problems (Q492840) (← links)
• A new method for solving fuzzy transportation problems using ranking function (Q651770) (← links)
• Fuzzy linear programming approach for solving fuzzy transportation problems with transshipment (Q662131) (← links)
• Computational experience with exterior point algorithms for the transportation problem (Q702553) (← links)
• On fully intuitionistic fuzzy multiobjective transportation problems using different membership functions (Q828849) (← links)
• Contributions of Professor William W. Cooper in operations research and management science (Q1011250) (← links)
• An approach to find redundant objective function(s) and redundant constraint(s) in multi-objective nonlinear stochastic fractional programming problems (Q1037660) (← links)
• On a property of simplex tableaux in the transportation problem (Q1131605) (← links)
• On the bottleneck assignment problem (Q1229812) (← links)
• A greedy algorithm for solving ordinary transportation problem with capacity constraints (Q1728270) (← links)
• A transportation model with multiple criteria and multiple constraint levels (Q1804945) (← links)
• Analyzing a two-staged multi-objective transportation problem under quantity dependent credit period policy using \(q\)-fuzzy number (Q2026839) (← links)
• An experimental study of newly proposed initial basic feasible solution methods for a transportation problem (Q2150502) (← links)
• Goal programming technique for solving fully interval-valued intuitionistic fuzzy multiple objective transportation problems (Q2156542) (← links)
• Credit linked two-stage multi-objective transportation problem in rough and bi-rough environments (Q2156925) (← links)
• Matching and scheduling of student-company-talks for a university it-speed dating event (Q2167666) (← links)
• Extremization of multi-objective stochastic fractional programming problem -- an application to assembled printed circuit board problem (Q2507396) (← links)
• (Q3098523) (← links)
• Production Dependent Agricultural 3D Transportation Problem with Maximization of Annual Net Profit in Generalized Intuitionistic Fuzzy Environment (Q3297307) (← links)
• Solving the Linear Transportation Problem by Modified Vogel Method (Q3459693) (← links)
• Testing of a large-scale network optimization program (Q4171521) (← links)
• EXPERIMENTAL ANALYSIS OF SOME VARIANTS OF VOGEL'S APPROXIMATION METHOD (Q4655001) (← links)
• (Q4915362) (← links)
• The application of weights in the weighted arithmetic mean to obtain the optimal solution of Degenerate Transportation Problem (Q5064487) (← links)
• An Intuitionistic Fuzzy Zero Suffix Method for Solving the Transportation Problem (Q5119101) (← links)
• An Iterative Solution Technique to Minimize the Average Transportation Cost of Capacitated Transportation Problem with Bounds on Rim Conditions (Q5149536) (← links)
• Ein verallgemeinertes Transportproblem (Q5548084) (← links)
• Eine Erweiterung des Transportproblems (Q5650504) (← links)
• A New Interval-Valued Intuitionistic Fuzzy Numbers: Ranking Methodology and Application (Q5874582) (← links)
• Online facility assignment (Q5919330) (← links)
• A dynamic transportation model with multiple criteria and multiple constraint levels (Q5927953) (← links)
• Faster first-order primal-dual methods for linear programming using restarts and sharpness (Q6165583) (← links)