[1] Charnes, A., & Cooper, W. W. (1962). Programming with linear fractional functionals. Naval research logistics quarterly, 9(3‐4), 181–186.
[2] Charnes, A., & Cooper, W. W. (1973). An explicit general solution in linear fractional programming. Naval research logistics quarterly, 20(3), 449–467.
[3] Ibaraki, T. (1983). Parametric approaches to fractional programs. Mathematical programming, 26(3), 345–362.
[4] Kumar, A., Singh, P., Kaur, A., & Kaur, P. (2010). Ranking of generalized trapezoidal fuzzy numbers based on rank, mode, divergence and spread. Turkish journal of fuzzy systems, 1(2), 141–152.
[5] Bitran, G. R., & Novaes, A. G. (1973). Linear programming with a fractional objective function. Operations research, 21(1), 22–29.
[6] Zadeh, L. A. (1965). Fuzzy sets. Information and control, 8(3), 338–353.
[7] Bellman, R. E., & Zadeh, L. A. (1970). Decision-making in a fuzzy environment. Management science, 17(4), B-141. https://doi.org/10.1287/mnsc.17.4.B141
[8] Tanaka, H., Okuda, T., & Asai, K. (1973). Fuzzy mathematical programming. Transactions of the society of instrument and control engineers, 9(5), 607–613.
[9] Jiménez, F., Cadenas, J. M., Sánchez, G., Gómez-Skarmeta, A. F., & Verdegay, J. L. (2006). Multi-objective evolutionary computation and fuzzy optimization. International journal of approximate reasoning, 43(1), 59–75.
[10] Chang, C. T. (2009). A goal programming approach for fuzzy multiobjective fractional programming problems. International journal of systems science, 40(8), 867–874.
[11] Khalifa, H. A. E.-W., & Kumar, P. (2022). A goal programming approach for multi-objective linear fractional programming problem with LR possibilistic variables. International journal of system assurance engineering and management, 13(4), 2053–2061.
[12] Khalifa, H. A. E.-W., & Kumar, P. (2021). Interval-type fuzzy linear fractional programming problem in neutrosophic environment: A fuzzy mathematical programming approach. Neutrosophic sets and systems, 47, 38–49.
[13] Garg, H., & Nancy. (2018). Non-linear programming method for multi-criteria decision making problems under interval neutrosophic set environment. Applied intelligence, 48, 2199–2213.
[14] Miettinen, K. (1999). Nonlinear multiobjective optimization (Vol. 12). Springer Science & Business Media.
[15] Hassani, H., Avazzadeh, Z., Agarwal, P., Mehrabi, S., Ebadi, M. J., Dahaghin, M. S., & Naraghirad, E. (2023). A study on fractional tumor-immune interaction model related to lung cancer via generalized Laguerre polynomials. BMC medical research methodology, 23(1), 189. https://doi.org/10.1186/s12874-023-02006-3
[16] Avazzadeh, Z., Hassani, H., Agarwal, P., Mehrabi, S., Javad Ebadi, M., & Hosseini Asl, M. K. (2023). Optimal study on fractional fascioliasis disease model based on generalized Fibonacci polynomials. Mathematical methods in the applied sciences, 46(8), 9332–9350.
[17] Avazzadeh, Z., Hassani, H., Ebadi, M. J., Agarwal, P., Poursadeghfard, M., & Naraghirad, E. (2023). Optimal approximation of fractional order brain tumor model using generalized laguerre polynomials. Iranian journal of science, 47(2), 501–513.
[18] Avazzadeh, Z., Hassani, H., Agarwal, P., Mehrabi, S., Ebadi, M. J., & Dahaghin, M. S. (2023). An optimization method for studying fractional-order tuberculosis disease model via generalized Laguerre polynomials. Soft computing, 27(14), 9519–9531.
[19] Sheikhi, A., Karbassi, S. M., & Bidabadi, B. (2018). Obtaining efficient solutions for fuzzy multi-objective transportation problems by implementing Α-CUT set. Journal of organizational behavior research, 3(2). https://odad.org/storage/models/article/XSKPm7ZRaw
[20] Avazzadeh, Z., Hassani, H., Eshkaftaki, A. B., Ebadi, M. J., Asl, M. K. H., Agarwal, P., … Dahaghin, M. S. (2023). An Efficient Algorithm for Solving the Fractional Hepatitis B Treatment Model Using Generalized Bessel Polynomial. Iranian journal of science, 47(5), 1649–1664.
[21] Jafari, H., Malinowski, M. T., & Ebadi, M. J. (2021). Fuzzy stochastic differential equations driven by fractional Brownian motion. Advances in difference equations, 2021(1), 1–17.
[22] Radmanesh, M., & Ebadi, M. J. (2020). A local mesh-less collocation method for solving a class of time-dependent fractional integral equations: 2D fractional evolution equation. Engineering analysis with boundary elements, 113, 372–381.
[23] Abdollahi, Z., Mohseni Moghadam, M., Saeedi, H., & Ebadi, M. J. (2022). A computational approach for solving fractional Volterra integral equations based on two-dimensional Haar wavelet method. International journal of computer mathematics, 99(7), 1488–1504.
[24] Sheikhi, A., Karbassi, S. M., & Bidabadi, N. (2018). A new method for solving bi-objective fractional transportation problems. J. biochem. technol, 9, 14–20.
[25] Schaible, S. (1981). Fractional programming: applications and algorithms. European journal of operational research, 7(2), 111–120.
[26] Stancu-Minasian, I. M. (2012). Fractional programming: theory, methods and applications (Vol. 409). Springer Science & Business Media.
[27] Schaible, S. (1995). Fractional programming. Handbook of global optimization, 495–608.
[28] Pandian, P., & Natarajan, G. (2010). A new method for finding an optimal solution for transportation problems. International journal of mathematical sciences and engineering applications, 4(2), 59–65.
[29] Kumar, P. S. (2016). PSK method for solving type-1 and type-3 fuzzy transportation problems. International journal of fuzzy system applications (IJFSA), 5(4), 121–146.
[30] Kumar, P. S. (2016). A simple method for solving type-2 and type-4 fuzzy transportation problems. International journal of fuzzy logic and intelligent systems, 16(4), 225–237.
[31] Kumar, P. S. (2018). Search for an optimal solution to vague traffic problems using the PSK method. In Handbook of research on investigations in artificial life research and development (pp. 219–257). IGI Global.
[32] Mohideen, S. I., & Kumar, P. S. (2010). A comparative study on transportation problem in fuzzy environment. International journal of mathematics research, 2(1), 151–158.
[33] Kumar, A., & Kaur, A. (2011). Application of linear programming for solving fuzzy transportation problems. Journal of applied mathematics & informatics, 29(3_4), 831–846.
[34] Reeb, J. E., & Leavengood, S. A. (2002). Transportation problem: a special case for linear programming problems. https://ir.library.oregonstate.edu/concern/open_educational_resources/df65v8245
[35] Kour, D., Mukherjee, S., & Basu, K. (2017). Solving intuitionistic fuzzy transportation problem using linear programming. International journal of system assurance engineering and management, 8, 1090–1101.
[36] Ali, M. A. M., & Sik, Y. H. (2012). Transportation problem: A special case for linear programing problems in mining engineering. International journal of mining science and technology, 22(3), 371–377.
[37] Sharma, G., Abbas, S., & Gupta, V. (2012). Solving transportation problem with the various method of linear programming problem. Asian journal of current engineering and maths, 1(3), 81–83.
[38] Kumar-Das, S. (2019). A new method for solving fuzzy linear fractional programming problem with new ranking function. International journal of research in industrial engineering, 8(4), 384–393.
[39] Das, S. K., & Mandal, T. (2017). A MOLFP method for solving linear fractional programming under fuzzy environment. International journal of research in industrial engineering, 6(3), 202–213.
[40] Das, S. K., & Mandal, T. (2017). A new model for solving fuzzy linear fractional programming problem with ranking function. Journal of applied research on industrial engineering, 4(2), 89–96.
[41] Sheikhi, A., & Ebadi, M. J. (In Press). An efficient method for solving linear interval fractional transportation problems. Journal of applied research on industrial engineering. https://www.journal-aprie.com/article_181720.html
[42] Kumar, P. S. (2023). The psk method: A new and efficient approach to solving fuzzy transportation problems. In Transport and logistics planning and optimization (pp. 149–197). IGI Global.
[43] Bajalinov, E. B. (2003). Linear-fractional programming theory, methods, applications and software (Vol. 84). Springer Science & Business Media.
[44] Sheikhi, A., Karbassi, S. M., & Bidabadi, N. (2019). A novel algorithm for solving bi-objective fractional transportation problems with fuzzy numbers. Journal of mathematical extension, 14, 29–47.