[1] م. سبزواری، ع. سعادتمندی، بهکارگیری موجک چبیشف نوع دوم در حل عددی معادلات انتگرال فردهلم خطی فازی نوع دوم،
مجله جبرخطی و موجک، 6(1) (1398)، 1-18.
[2] S. Abbasbandy and T. Allah Viranloo, Numerical solution of fuzzy differential equation by Runge–Kutta method,
Nonlinear Stud., 11(11) (2004), 7-29.
[3] S. Abbasbandy, T. Allah Viranloo, Lopez-Pouso Oscar and JJ. Nieto, Numerical methods for fuzzy differential inclusions,
Comput. Math. Appl., 48 (2004), 1633-1641.
[4] S. Abbasbandy and JJ. Nieo, M.Alavi, Tuning of reachable set in one dimensional fuzzy differential in Clusions, chaos
Solitions \& Fractals, 26 (2005), 1337-1341.
[5] M. Caldas and S. Jafari, $\theta$-Compact fuzzy topological spaces, Chaos Solitons $\&$ Fractals, 25 (2005), 229-232.
[6] SL. Chang and L.A. Zadeh, On fuzzy mapping and control, IEEE Trans Syst Man Cybernet, 2 (1972), 30-34.
[7] W. Congxin and M. Ming, On embedding problem of fuzzy number spaces, Fuzzy Sets and Systems, 44 (1991), 33-38.
[8] D. Dubois and H. Prade, Towards fuzzy differential calculus, Fuzzy Sets and Systems, 8 (1982), 1-7.
[9] M.S. Elnaschie, Areview of E-infiniy theory and the mass spectrum of high energy particale physics, chaos Solitions \&
Fractals, 19 (2004), 36-209.
[10] M.S. Elnaschie, On fuzzy Kahler manifold which is consistent with the two slit experiment, Int J Nonlinear Sci. Numer.
Simu., 16 (2005), 8-95.
[11] M.S. Elnaschie, The concepts of E infinity: an elementary introduction to the Cantorian-fractal theory of quantum
physics, chaos Solitions \& Fractals, 22 (2004), 495-511.
[12] M. Friedman, M. Ma and A. Kandel, Numerical solutions of fuzzy differential and integral equations, Fuzzy Sets and
Systems, 106 (1999), 35-48.
[13] M. Ghanbari, R. Toushmalni and E. Kamrani, Numerical Solution of Linear Fredholm Fuzzy Integral Equation of the
Second Kind by Block-pulse Functions, Australian Journal of Basic and Applied Sciences, 3 (2009), 2637-2642.
[14] R. Goetschel and W. Vaxman, Elementary calculus, Fuzzy Sets Syst., 18 (1986), 31-43.
[15] J.S. Gu and W.S. Jiang, The Haar wavelets operational matrix of integration, Int. J. Syst. Sci., 27 (1996), 623-628.
[16] S.M. Hashemiparast, M. Sabzevari and H. Fallahgoul, Improving the Solution of Nonlinear Volterra Integral Equations
Using Rationalized Haar s-Functions, Vietnam Journal of Mathematics, 39(2) (2011), 145-157.
[17] G.J. Klir, U.S. Clair and B. Yuan, Fuzzy set Theory: Functions and Applications, Prentice-Hall Inc, (1997).
[18] J.H. Park, Intuitionistic fuzzy metric spaces, Chaos Solitons $\&$ Fractals, 22 (2004), 1039-1046.
[19] M.L. Puri and D. Ralescu, Fuzzy random variables, Math. Anal. Appl., 114 (1986), 22-409.
[20] M. Sabzevari and F. Molaei, Numerical solution of system of nonlinear integro-differential equations using hybrid of
Legendre polynomials and block-pulse functions, Math. Interdisc. Res., Accepted.
[21] M. Sabzevari, Erratum to ‘‘Numerical solution of linear Fredholm integral equation by using hybrid Taylor and Block-
Pulse functions” [Appl. Math. Comput. 149 (2004) 799-806], Appl. Math. Comput., 339 (2018), 302-307.
[22] M. Sabzevari, Corrigenda to “Numerical solution of Fredholm fuzzy integral equations of the second kind using...”
[Ain Shams Eng. J. 5 (2014) 631–636], Ain Shams Eng. J., 12 (2021), 2395-2399.
[23] H. Sadeghi Goghary and M. Sadeghi Goghary, Two computational methods for solving linear Fredholm fuzzy
integral equation of the second kind, Applied Mathematics and Computation, 182 (2006), 791-796.
[24] Y. Tanaka, Y. Mizuno and T. Kado, Chaotic dynamics in the Friedman equation, chaos Solitions \& Fractals, 24 (2005),
22-407.
[25] HC. Wu, On the integrals, series and integral equations of fuzzy set valued functions, J. Harbin Inst. Tech., 21 (1990),
11-19.
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