摘要 : Let Omega be homogeneous of degree zero and have vanishing moment of order one, let A be a function on R-d such that del A is an element of BMO(R-d), and let T-Omega,T-A be the singular integral operator defined by T(Omega,A)f(x) ... 展开 Let Omega be homogeneous of degree zero and have vanishing moment of order one, let A be a function on R-d such that del A is an element of BMO(R-d), and let T-Omega,T-A be the singular integral operator defined by T(Omega,A)f(x) = p.v. integral(Rd) Omega(x - y)vertical bar x - y vertical bar(d+1) (A(x) - A(y) - del A(y)(x - y))f(y)dy. In this paper, the authors prove that if Omega is an element of L(log L)(2)(Sd-1), then the maximal singular integral operator associated to T-Omega,T-A is bounded on L-p(R-d) for all p is an element of (1, infinity). 收起