[1] T. V. An, H. Vu, N. V. Hoa, Hadamard-type fractional calculus for fuzzy functions and existence theory for fuzzy fractional functional integro-differential equations, Journal of Intelligent and Fuzzy Systems, 36 (2019), 3591-3605.
[2] G. A. Anastassiou, S. G. Gal, On a fuzzy trigonometric approximation theorem of Weierstrass-type, The Journal of Fuzzy Mathematics, 9 (2001), 701-708.
[3] J. Ban, Ergodic theorems for random compact sets and fuzzy variables in Banach spaces, Fuzzy Sets and Systems, 44 (1991), 71-82.
[4] B. Bede, S. G. Gal, Fuzzy-number-valued almost periodic functions, Fuzzy Sets and Systems, 147 (2004), 385-404.
[5] A. Bodaghi, Th. M. Rassias, A. Zivari-Kazempour, A fixed point approach to the stability of additive-quadraticquartic functional equations, International Journal of Nonlinear Analysis and Applications, 11 (2020), 17-28.
[6] J. Brzdęk, A. Pietrzyk, A note on stability of the general linear equation, Aequationes Mathematicae, 75 (2008), 267-270.
[7] J. Brzdęk, D. Popa, B. Xu, Selections of set-valued maps satisfying a linear inclusion in a single variable, Nonlinear Analysis: Theory, Methods and Applications, 74 (2011), 324-330.
[8] T. Cardinali, K. Nikodem, F. Papalini, Some results on stability and characterization of K-convexity of set-valued functions, Annales Polonici Mathematici, 58 (1993), 185-192.
[9] R. Chaharpashlou, A. Atangana, R. Saadati, On the fuzzy stability results for fractional stochastic Volterra integral equation, Discrete and Continuous Dynamical Systems-Series S, 14(10) (2021), 3529-3539.
[10] R. Chaharpashlou, R. Saadati, Best approximation of a nonlinear fractional Volterra integro-differential equation in matrix MB-space, Advances in Difference Equations, 2021 (2021), Doi: 10.1186/s13662-021-03275-2.
[11] R. Chaharpashlou, R. Saadati, A. Atangana, Ulam-Hyers-Rassias stability for nonlinear Ψ-Hilfer stochastic fractional differential equation with uncertainty, Advances in Difference Equations, 2020 (2020), Doi:10.1186/s13662- 020-02797-5.
[12] C. K. Choi, Stability of Pexiderized Jensen and Jensen type functional equations on restricted domains, Bulletin of the Korean Mathematical Society, 56 (2019), 801-813.
[13] H. Y. Chu, A. Kim, S. K. Yoo, On the stability of the generalized cubic set-valued functional equation, Applied Mathematics Letters, 37 (2014), 7-14.
[14] J. Chung, Hyers-Ulam stability theorems for Pexider equations in the space of Schwartz distributions, Archiv der Mathematik, 84 (2005), 527-537.
[15] Z. Gajda, R. Ger, Subadditive multifunctions and Hyers-Ulam stability, International Series of Numerical Mathematics, 80 (1987), 281-291.
[16] A. Ebadian, I. Nikoufar, Th. M. Rassias, N. Ghobadipour, Stability of generalized derivations on Hilbert C*-modules associated with a Pexiderized Cauchy-Jensen type functional equation, Acta Mathematica Scientia, 32 (2012), 1226- 1238.
[17] M. Eshaghi, H. Khodaei, M. Kamyar, Stability of Cauchy-Jensen type functional equation in generalized fuzzy normed spaces, Computer and Mathematics with Applications, 62 (2011), 2950-2960.
[18] M. Hukuhara, Intégration des applications mesurables dont ia valuer est un compact convexe, Funkcialaj EkvaciojSerio Internacia, 10 (1967), 205-223.
[19] S. Y. Jang, C. Park, Y. Cho, Hyers-Ulam stability of a generalized additive set-valued functional equation, Journal of Inequalities and Applications, 2013 (2013), Doi: 10.1186/1029-242X-2013-101.
[20] K. W. Jun, H. M. Kim, J. M. Rassias, Extended Hyers-Ulam stability for Cauchy-Jensen mappings, Journal of Difference Equations and Applications, 13 (2007), 1139-1153.
[21] H. Khodaei, On the stability of additive, quadratic, cubic and quartic set-valued functional equations, Results in Mathematics, 68 (2015), 1-10.
[22] Y. H. Lee, K. W. Jun, A generalization of the Hyers-Ulam-Rassias stability of Pexider equation, Journal of Mathematical Analysis and Applications, 246 (2000), 627-638.
[23] G. Lu, C. Park, Hyers-Ulam stability of additive set-valued functional equations, Applied Mathematics Letters, 24 (2011), 1312-1316.
[24] D. Miheţ, The fixed point method for fuzzy stability of the Jensen functional equation, Fuzzy Sets and Systems, 160 (2009), 1663-1667.
[25] A. Najati, Homomorphisms in quasi-Banach algebras associated with a Pexiderized Cauchy-Jensen functional equation, Acta Mathematica Sinica-English Series, 25 (2009), 1529-1542.
[26] A. Najati, J. I. Kang, Y. J. Cho, Local stability of the Pexiderized Cauchy and Jensen’s equations in fuzzy spaces, Journal of Inequalities and Applications, 2011 (2011), Doi: 10.1186/1029-242X-2011-78.
[27] K. Nikodem, The stability of the Pexider equation, Annales Mathematicae Silesianae, 5 (1991), 91-93.
[28] K. Nikodem, D. Popa, On selections of general linear inclusions, Publicationes Mathematicae Debrecen, 75 (2009), 239-249.
[29] K. Nikodem, S. W¸asowicz, A sandwich theorem and Hyers-Ulam stability of affine functions, Aequationes Mathematicae, 49 (1995), 160-164.
[30] C. Park, D. O’Regan, R. Saadati, Stabiltiy of some set-valued functional equations, Applied Mathematics Letters, 24 (2011), 1910-1914.
[31] J. V. Pexider, Notizüber funktional theoreme, Monatshefte für Mathematik und Physik, 14 (1903), 293-301.
[32] T. Phochai, S. Saejung, Some notes on the Ulam stability of the general linear equation, Acta Mathematica Hungarica, 158 (2019), 40-52.
[33] V. Y. Protasov, Stability of affine approximations on bounded domains, Springer Optimization and Its Applications: Nonlinear Analysis, 68 (2012), 587-606.
[34] M. Puri, D. Ralescu, Differentials of fuzzy functions, Journal of Mathematical Analysis and Applications, 91 (1983), 552-558.
[35] W. Ren, Z. Yang, X. Sun, M. Qi, Hyers-Ulam stability of Hermite fuzzy differential equations and fuzzy Mellin transform, Journal of Intelligent and Fuzzy Systems, 35 (2018), 3721-3731.
[36] B. V. Senthil Kumar, H. Dutta, S. Sabarinathan, Fuzzy approximations of a multiplicative inverse cubic functional equation, Soft Computing, 24 (2020), 13285-13292.
[37] W. Smajdor, Superadditive set-valued functions, Glasnik Matematički, 21 (1986), 343-348.
[38] H. Vu, J. M. Rassias, N. V. Hoa, Ulam-Hyers-Rassias stability for fuzzy fractional integral equations, Iranian Journal of Fuzzy Systems, 17(2) (2020), 17-27.
[39] J. R. Wu, Z. Y. Jin, A note on Ulam stability of some fuzzy number-valued functional equations, Fuzzy Sets and Systems, 375 (2019), 191-195.