  We prove sparse bounds for maximal oscillatory rough singular integral
operator
  $$T^{P}_{\Omega,*}f(x):=\sup_{\epsilon>0} \left|\int_{|x-y|>\epsilon}e^{\iota
P(x,y)}\frac{\Omega\big((x-y)/|x-y|\big)}{|x-y|^{n}}f(y)dy\right|,$$
  where $P(x,y)$ is a real-valued polynomial on $\mathbb{R}^{n}\times
\mathbb{R}^{n}$ and $\Omega\in L^{\infty}(\mathbb{S}^{n-1})$ is a homogeneous
function of degree zero with $\int_{\mathbb{S}^{n-1}}\Omega(\theta)~d\theta=0$.
This allows us to conclude weighted $L^p-$estimates for the operator
$T^{P}_{\Omega,*}$. Moreover, the norm $\|T^P_{\Omega,*}\|_{L^p\rightarrow
L^p}$ depends only on the total degree of the polynomial $P(x,y)$, but not on
the coefficients of $P(x,y)$. Finally, we will show that these techniques also
apply to obtain sparse bounds for oscillatory rough singular integral operator
$T^{P}_{\Omega}$ for $\Omega\in L^{q}(\mathbb{S}^{n-1})$, $1<q\leq\infty$.
