[1] Ahmed, H.M. Non-linear fractional integro-differential systems with non-local conditions, IMA J. Math. Control Inform. 3(2) (2016) 389–399.
[2] Balasubramaniam, P. Kumaresan, N. Ratnavelu K. and Tamilala-gan, P. Local and global existence of mild solution for impulsive frac-tional stochastic differential equations, Bull. Malays. Math. Sci. Soc. 38(2)(2015),867–884.
[3] Balasubramaniam, P. and Tamilalagan, P. Approximate controllability of a class of fractional neutral stochastic integro-differential inclusions with infinite delay by using Mainardi’s function, Appl. Math. Comput. 256, (2017) 232–246.
[4] Bahguna, D. Sakthivel, R. and Chandha, A. Asymptotic stability of fractional impulsive neutral stochastic partial integro-differential equa-tions with infinite delay, Stoch. Anal. Appl. 35 (1) (2017) 63–88.
[5] Benchohra, M. Litimein, S. and Guerekata, G.M.N. On fractional integro-differential inclusions with state-dependent delay in Banach spaces,Applicable Analysis, 92, (2013) 335–350.
[6] Evans, L.C. An introduction to stochastic differential equations, Berke-ley, CA:University of California, Berkeley, 2013.
[7] Gard, T.C. Introduction to stochastic differential equations, Mono-graphs and Textbooks in Pure and Applied Mathematics, 114., New York, NY: Dekker, 1988.
[8] Guo, Z. and Zhu, J. Existence of mild solutions for impulsive fractional stochastic differential inclusions with state-dependent delay, Hindawi. 1–14, 2014.
[9] Kilbas, A.A. Srivastava, H.M. and Trujillo, J.J. Theory and application of fractional differential equations, North-Holland mathematics studies, Amsterdam: Elsevier Science B.V. 2006.
[10] Z. Li, W. Zhan and Xu, L. Stochastic differential equations with time-dependent coefficients driven by fractional Brownian motion. Physica A Stat. Mech. Appl. 530 (2019) 1–11.
[11] Liu, L. and Caraballo, T. Well-posedness and dynamics of a fractional stochastic integro-differential equation, Physica D. 355 (2017) 45–57.
[12] Ma, Y.K., Arthi, G. and Anthoni, S.M. Exponential stability behavior of neutral stochastic integro-differential equation with fractional Brownian motion and impulsive effects. Adv. Difference Equ. 110 (2018) 1–20.
[13] Mao, X. Stochastic differential equations and applications, Chichester, UK: Horwood Publishing Limited, 2007.
[14] Milano, F. and Zarate-Minano, R. A systematic method to model power systems as stochastic differential algebraic equations. IEEE Trans. Power Appar. Syst. 28, (2013) 4537–4544.
[15] Miller, K.S. and Ross, B. An introduction to the fractional calculus and differential equations, New York: John Wiley. 1993.
[16] Oksendal, B. Stochastic differential equations, 5th ed. Berlin, Germany: Springer, 2002.
[17] Prato, G.D. and Zabczyk, J. Stochastic equations in infinite dimen-sions, London: Cambridge University Press. 2014.
[18] Podlubny, I. Fractional differential equations, mathematics in sciences and engineering, San Diego, CA: Academic Press. 1999.
[19] Renu, R. and Dwijendra, N.P.Existence results for a class of impul-sive neutral fractional stochastic integro-differential systems with state dependent dependent delay, Stoch. Anal. Appl, (2019), 1–24.
[20] Sakthivel, R. Revathi, P. and Mahumov, N.I. Asymptotic stability of fractional stochastic neutral differential equations with infinite delays, Abstr. Appl. Anal. (2013) 1–10.
[21] Suganya, S. Arjunan, M.M. and Trujillo, J.J. Existence results for an impulsive fractional integro-differential equation with state-dependent delay, Appl. Math. Comput. 266, (2015) 54–69.
[22] Tan. L. Exponential stability of fractional-stochastic differential equa-tions with distributed delay, Adv. Difference Equ. 321, (2014), 1–8.
[23] Tamilalagan, P. and Balasubramaniam, P. The solvability and optimal controls for fractional stochastic differential equations driven by Poisson jumps via resolvent operators, Appl Math. Optim. (2018) 443–462.
[24] Zhou, Y. Basic theory of fractional differential equations. Singapore: World Scientific, 2014.
