Soft topology in ideal topological spaces

In this paper, $insert ignore into journalissuearticles values(X, \tau, E);$ denotes a soft topological space and $\overline{\mathcal{I}}$  a soft ideal over $X$ with the same set of parameters $E$. We define an operator $insert ignore into journalissuearticles values(F, E);^{\theta}insert ignore into journalissuearticles values(\overline{\mathcal{I}}, \tau);$ called the $\theta$-local function of $insert ignore into journalissuearticles values(F, E);$ with respect to $\overline{\mathcal{I}}$ and $\tau$. Also, we investigate some properties of this operator. Moreover, by using the operator $insert ignore into journalissuearticles values(F, E);^{\theta}insert ignore into journalissuearticles values(\overline{\mathcal{I}}, \tau);$,  we introduce another soft operator to obtain soft topology and show that $\tau_{\theta}\subseteq\sigma\subseteq\sigma_{0}$.