Let \(x=(x_1,x_2)\) with \(x_1,x_2 \in \mathbb {R}^n\) and let \(K(x)={\Omega \big ({x}/{|x|}\big )}{\big |x\big |^{-2n}}\), where \(\Omega \in L^{\infty }(\mathbb {S}^{2n-1})\) and satisfies \(\int _{\mathbb {S}^{2n-1}}\Omega =0\). We show that the maximal truncated bilinear singular integrals with rough kernel \(K(x_1,x_2)\) satisfy a sparse bound by (p, p, p)-averages for all \(p>1\). As consequences, we obtain some quantitative weighted estimates for these rough singular integrals. A pointwise sparse domination for commutators of bilinear rough singular integrals were also established, which can be used to establish some weighted inqualities.

令\（x =（x_1，x_2）\）与\（x_1，x_2 \ in \ mathbb {R} ^ n \）并令\（K（x）= {\ Omega \ big（{x} / {| x |} \ big}} {\ big | x \ big | ^ {-2n}} \），其中\（\ Omega \ in L ^ {\ infty}（\ mathbb {S} ^ {2n-1}） \）并满足\（\ int _ {\ mathbb {S} ^ {2n-1}} \ Omega = 0 \）。我们表明，对于所有\（p> 1 \），具有粗糙核\（K（x_1，x_2）\）的最大截断双线性奇异积分满足由（p，  p，  p）-均值约束的稀疏边界。结果，我们获得了这些粗糙奇异积分的一些定量加权估计。还建立了双线性粗糙奇异积分的交换子的逐点稀疏控制，可用于建立一些加权不等式。