Articles
| # | Paper Title | Authors | Publication/Conference | Date | Type |
|---|---|---|---|---|---|
| 1 | Using modified maximum regret for finding a necessarily efficient solution in an interval MOLP problem | Sanaz Rivaz, M. A. Yaghoobi, M. Hladik | Fuzzy Optimization and Decision Making | 2016 | Article In Publication |
| 2 | Using modified maximum regret for finding a necessarily efficient solution in an interval MOLP problem | Sanaz Rivaz, M. A. Yaghoobi, M. Hladik | Fuzzy Optimization and Decision Making | 2016 | Article In Publication |
| 3 | Using modified maximum regret for finding a necessarily efficient solution in an interval MOLP problem | Sanaz Rivaz, M. A. Yaghoobi, M. Hladik | Fuzzy Optimization and Decision Making | 2016 | Article In Publication |
| 4 | Using modified maximum regret for finding a necessarily efficient solution in an interval MOLP problem | Sanaz Rivaz, M. A. Yaghoobi, M. Hladik | Fuzzy Optimization and Decision Making | 2016 | Article In Publication |
| 5 | Using modified maximum regret for finding a necessarily efficient solution in an interval MOLP problem | Sanaz Rivaz, M. A. Yaghoobi, M. Hladik | Fuzzy Optimization and Decision Making | 2016 | Article In Publication |
| 6 | Using modified maximum regret for finding a necessarily efficient solution in an interval MOLP problem | Sanaz Rivaz, M. A. Yaghoobi, M. Hladik | Fuzzy Optimization and Decision Making | 2016 | Article In Publication |
| 7 | Some results in interval multiobjective linear programming for recognizing different solutions | Sanaz Rivaz, M. A. Yaghoobi | Opsearch | 2015 | Article In Publication |
| 8 | Some results in interval multiobjective linear programming for recognizing different solutions | Sanaz Rivaz, M. A. Yaghoobi | Opsearch | 2015 | Article In Publication |
| 9 | Weighted sum of maximum regrets in an interval MOLP problem | Sanaz Rivaz, M.A. Yaghoobi | International Transactions in Operational Research | 2015 | Article In Publication |
| 10 | Some results in interval multiobjective linear programming for recognizing different solutions | Sanaz Rivaz, M. A. Yaghoobi | Opsearch | 2015 | Article In Publication |
| 11 | Weighted sum of maximum regrets in an interval MOLP problem | Sanaz Rivaz, M.A. Yaghoobi | International Transactions in Operational Research | 2015 | Article In Publication |
| 12 | Weighted sum of maximum regrets in an interval MOLP problem | Sanaz Rivaz, M.A. Yaghoobi | International Transactions in Operational Research | 2015 | Article In Publication |
| 13 | Weighted sum of maximum regrets in an interval MOLP problem | Sanaz Rivaz, M.A. Yaghoobi | International Transactions in Operational Research | 2015 | Article In Publication |
| 14 | Some results in interval multiobjective linear programming for recognizing different solutions | Sanaz Rivaz, M. A. Yaghoobi | Opsearch | 2015 | Article In Publication |
| 15 | Some results in interval multiobjective linear programming for recognizing different solutions | Sanaz Rivaz, M. A. Yaghoobi | Opsearch | 2015 | Article In Publication |
| 16 | Weighted sum of maximum regrets in an interval MOLP problem | Sanaz Rivaz, M.A. Yaghoobi | International Transactions in Operational Research | 2015 | Article In Publication |
| 17 | Some results in interval multiobjective linear programming for recognizing different solutions | Sanaz Rivaz, M. A. Yaghoobi | Opsearch | 2015 | Article In Publication |
| 18 | Weighted sum of maximum regrets in an interval MOLP problem | Sanaz Rivaz, M.A. Yaghoobi | International Transactions in Operational Research | 2015 | Article In Publication |
| 19 | Minimax regret solution to multiobjective linear programming problems with interval objective functions coefficients | Sanaz Rivaz, M. A. Yaghoobi | Central European Journal of Operations Research | 2013 | Article In Publication |
| 20 | Minimax regret solution to multiobjective linear programming problems with interval objective functions coefficients | Sanaz Rivaz, M. A. Yaghoobi | Central European Journal of Operations Research | 2013 | Article In Publication |
Showing 1-20 of 20 items.