References
- [1] Alexander Graham, Kronecker products and matrix calculus with applications, Ellis Horwood Ltd., England, 1981
- [2] R.J.Aumann, Integrals of set-valued functions, Journal of Mathematical Analysis and Applications, 12, (1965), 1-12
- [3] J.B.Conway, A course in functional analysis, Springer-Verlag, New York, 1990
- [4] G.Debreu, Integration of correspondence, in: Proc. Fifth Berkeley Symp. Math. Statist. Probab. Part 1(Univ. California Press, Berkeley, CA), 2, (1967), 351-372
- [5] Z.Ding and A.Kandel, On the controllability of fuzzy dynamical systems (I), The Journal of Fuzzy Mathematics, 18/1, (2000), 203-214
- [6] B. Dubey and R.K. George, Controllability of semi-linear matrix Lyapunov systems, Electronic Journal of Di erential Equations, 2013, No.42, (2013), 1-12
- [7] O.Kaleva, Fuzzy di erential equations, Fuzzy sets and Systems, 24, (1987), 301-317
- [8] V.Lakshmikantham and R.Mohapatra, Theory of Fuzzy Differential Equations and Inclusions, Taylor and Francis, London, 2003
- [9] M.S.N.Murty and B.V.Appa Rao, Two point boundary value problems for matrix Lyapunov systems, Journal of the Indian Mathematical society, 73/1, (2006), 1-7
- [10] M.S.N.Murty B.V.Appa Rao and G.Suresh Kumar, Controllability, Observability, and Realizability of matrix Lyapunov systems, Bulletin of the Korean Mathematical Society, 43/1, (2006), 149-159
- [11] M.S.N.Murty and G.Suresh Kumar, On Controllability and Observability of Fuzzy Dynamical Matrix Lyapunov Systems, Advances in Fuzzy Systems, 2008, (2008), 1-16
- [12] M.S.N.Murty and G.Suresh Kumar, On Observability of Fuzzy Dynamical Matrix Lyapunov Systems, Kyungpook Mathematical Journal, 48, (2008), 473-486
- [13] C.V.Negoita and D.A.Ralescu, Applications of fuzzy sets to systems analysis, Willey, New York, 1975
- [14] M.Radstrom, An embedding theorem for space of convex sets, Proceedings of American Mathematical Society, 3, (1952), 165-169