in this paper the substantiation of the method of full averaging for fuzzy differential inclusions is considered. these results generalize the results of [17, 20] for differential inclusions with hukuhara derivative and of [18] for fuzzy differential equations.

In this paper, we study the fuzzy Ulam-Hyers-Rassias stability for two kinds of fuzzy fractional integral equations by employing the fixed point technique.

In this paper we present fuzzy coupled fixed point results in the turf of complete b-metric spaces via nonlinear F-contraction; follow derive some interesting as byproducts. Eventually, apply our solving Volterra integral equations and Caputo-Hadamard type fractional differential equations.

we are concerned with the development of a k−step method for the numerical solution of fuzzy initial value problems. convergence and stability of the method are also proved in detail. moreover, a specific method of order 4 is found. the numerical results show that the proposed fourth order method is efficient for solving fuzzy differential equations.

We consider symmetric fuzzy stochastic differential equations where diffusion and drift terms arise in a way at both sides of the parts are driven by fractional Brownian motions. Such can be used real-life hybrid systems, which include properties being random reflecting long-range dependence. By imposing on mappings occurring equation conditions Lipschitzian continuity additional constraints an...

This paper is concerned with the finite-time stability of -Hilfer type fuzzy fractional differential equations (FFDEs) time delay. By applying standard theorems and a hypothetical condition, we explore existence solution stabilty results.