Pages that link to "Item:Q2279666"
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The following pages link to New method for solving fuzzy transportation problems with \textit{LR} flat fuzzy numbers (Q2279666):
Displaying 17 items.
- New approach for solving intuitionistic fuzzy multi-objective transportation problem (Q724627) (← links)
- Solving fuzzy transportation problems based on extension principle. (Q1420391) (← links)
- A fuzzy DEA approach on the extended transportation problem (Q2073528) (← links)
- A fuzzy nonlinear univariate regression model with exact predictors and fuzzy responses (Q2157070) (← links)
- Fuzzy geometry: perpendicular to fuzzy line segment (Q2200638) (← links)
- A novel approach for solving rough multi-objective transportation problem: development and prospects (Q2244965) (← links)
- A new approach for solving fully intuitionistic fuzzy transportation problems (Q2272417) (← links)
- Generalized differentiability for \(n\)-dimensional fuzzy-number-valued functions and fuzzy optimization (Q2282283) (← links)
- A revisit of numerical approach for solving linear fractional programming problem in a fuzzy environment (Q2295280) (← links)
- A theoretical approach to ranking of parametric fuzzy numbers using value and left-right ambiguity (Q2690412) (← links)
- A kriging method for fuzzy spatial data (Q5026784) (← links)
- A NEW HEURISTIC APPROACH TO FIND THE INITIAL BASIC FEASIBLE SOLUTION OF CRISP AND FUZZY TRANSPORTATION PROBLEMS (Q5034676) (← links)
- A Novel Ranking Approach to Solving Fully LR-Intuitionistic Fuzzy Transportation Problems (Q5874589) (← links)
- Transportation problem in Fermatean fuzzy environment (Q5880976) (← links)
- A two-stage data envelopment analysis approach to solve extended transportation problem with non-homogenous costs (Q6107950) (← links)
- A new method for solving linear programming problems using Z-numbers' ranking (Q6156289) (← links)
- A technique to solve transshipment problem with asymmetric pentagonal fuzzy numbers (Q6658467) (← links)
