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We focus on 0discuss the solution of problem (15) under v=1 and 0

Now we employ the analysis method to discuss the solution of the problem (1.1 - 1.3 1.1 - 1.3loccursin finite time.

First we introduce the following interval-valued integral equation in order to discuss the solution of the Cauchy type problem (1 - 2): Y t)ominus_{g}frac{ t-a)^{alpha-1}}{Gamma(alpha)}{B}=frac {1}{Gamma(alpha)} int_{a}^{t}(t-s)^{alpha-1}Fbigl(s,Y(s)bigr),ds.

Next we would discuss the solutions of problems (7) by three cases: (a>0), (a<0), and (a=0).

We first discuss the solutions of the corresponding trigonometric functional equations in the space of Gelfand generalized functions.

First of all, we shall apply some selection theorems to discuss the solutions of FDDIs under different conditions.

Therefore, discussing the solutions of fuzzy differential inclusions is worth trying in the study of FDEs.

In the previous chapter, we have discussed the solutions of the wave equation with boundary and initial value conditions.

Also, Gafiychuk et al. [27] discussed the solutions of particular case, namely the coupled nonlinear fractional reaction-diffusion equations.

We discuss the automatic solution of the multichannel Schrödinger equation.

We discuss the numerical solution of the time-fractional telegraph equation.