Solving linear fractional programming problems with interval coefficients in the objective function. A new approach M Borza, AS Rambely, M Saraj Applied mathematical sciences 6 (69), 3443-3452, 2012 | 79 | 2012 |
Inference for the Weibull distribution based on fuzzy data A Pak, GA Parham, M Saraj Revista Colombiana de Estadistica 36 (2), 337-356, 2013 | 56 | 2013 |
Reliability estimation in Rayleigh distribution based on fuzzy lifetime data A Pak, GA Parham, M Saraj International Journal of System Assurance Engineering and Management 5, 487-494, 2014 | 54 | 2014 |
Inferences on the competing risk reliability problem for exponential distribution based on fuzzy data A Pak, GA Parham, M Saraj IEEE Transactions on reliability 63 (1), 2-12, 2014 | 37 | 2014 |
On estimation of Rayleigh scale parameter under doubly type-II censoring from imprecise data A Pak, GA Parham, M Saraj Journal of Data Science 11 (2), 305-322, 2013 | 33 | 2013 |
Solving bi-level programming problems on using global criterion method with an interval approach M Saraj, N Safaei Applied Mathematical Sciences 6 (23), 1135-1141, 2012 | 25 | 2012 |
The logistic modeling population: Having harvesting factor DMH Rahmani, M Saraj Yugoslav Journal of Operations Research 25 (1), 107-115, 2015 | 20 | 2015 |
Fuzzy linear fractional bi-level multi-objective programming problems M Saraj, N Safaei International journal of applied mathematical research 4, 643-658, 2012 | 19 | 2012 |
A new method for solving fully fuzzy linear bilevel programming problems N Safaei, M Saraj INTERNATIONAL JOURNAL OF APPLIED OPERATIONAL RESEARCH 4 (1), 39-46, 2014 | 16 | 2014 |
Inference for the Rayleigh distribution based on progressive Type-II fuzzy censored data A Pak, GA Parham, M Saraj Journal of Modern Applied Statistical Methods 13 (1), 19, 2014 | 15 | 2014 |
Solving fractional geometric programming problems via relaxation approach F Bazikar, M Saraj MatLAB J 1 (3), 1-14, 2018 | 13 | 2018 |
Parametric approach for an absolute value linear fractional programming with interval coefficients in the objective function M Borza, AS Rambely, M Saraj AIP Conference Proceedings 1602 (1), 415-421, 2014 | 13 | 2014 |
A Stackelberg solution to a two-level linear fractional programming problem with interval coefficients in the objective functions M Borza, AS Rambely, M Saraj Sains Malaysiana 41 (12), 1651-1656, 2012 | 12 | 2012 |
Parametric approach for linear fractional programming with interval coefficients in the objective function M Borza, AS Rambely, M Saraj AIP Conference Proceedings 1522 (1), 643-647, 2013 | 11 | 2013 |
Solving linear multi-objective geometric programming problems via reference point approach F Bazikar, M Saraj Sains Malaysiana 43 (8), 1271-1274, 2014 | 10 | 2014 |
Mixed 0-1 Linear Programming for an Absolute M Borza, AS Rambely, M Saraj Applied mathematical sciences 7 (73), 3641-3653, 2013 | 9 | 2013 |
Quadratic bi-level programming problems: a fuzzy goal programming approach M Saraj, S Sadeghi INTERNATIONAL JOURNAL OF APPLIED OPERATIONAL RESEARCH 4 (2), 83-88, 2014 | 8 | 2014 |
The sustainability radius of the cost efficiency in Interval Data Envelopment Analysis: A case study from Tehran Stocks E Mombini, M Rostamy-Malkhalifeh, M Saraj Advances in mathematical finance and applications 7 (2), 279-291, 2022 | 7 | 2022 |
On robust weakly ε-efficient solutions for multi-objective fractional programming problems under data uncertainty SS Manesh, M Saraj, M Alizadeh, M Momeni AIMS Math 7 (2), 2331-2347, 2021 | 7 | 2021 |
Bi-level multi-objective absolute-value fractional programming problems: a fuzzy goal programming approach M Saraj, S Sadeghi International Journal of Applied 1 (3), 342-354, 2012 | 7 | 2012 |