A Voros coefficient is one of the most important objects in exact WKB analysis. In this talk, after recalling its definition and background, we review some aspect of a Voros coefficient and its applications: (1) We will see some concrete expressions and their derivation of Voros coefficients for equations of special functions, such as Weber equation, Whittaker equations, and so on. In its derivation, the ladder operators are essentially used. (2) By using the explicit form of Voros coefficients, we can find the analytic structure of the Borel transform of WKB solutions. As its application, we can describe the Stokes phenomenon of WKB solutions when a parameter included in the equation in question varies. (3) To study the analytic structure of the Borel transform of WKB solutions of a general equation, we employ transformation theory. We will briefly recall this.