Uniform boundedness for approximations of the identity with nondoubling measures.
Uniform boundedness of oscillatory singular integrals on Hardy spaces.
We prove the uniform H1 boundedness of oscillatory singular integrals with degenerate phase functions.
Uniform bounds for the bilinear Hilbert transforms (II).
We continue the investigation initiated in [Grafakos, L. and Li, X.: Uniform bounds for the bilinear Hilbert transforms (I). Ann. of Math. (2)159 (2004), 889-933] of uniform Lp bounds for the family of bilinear Hilbert transformsHα,β(f,g)(x) = p.v. ∫R f(x - αt) g (x - βt) dt/t.
Uniform estimates for some paraproducts.
Uniform rectifiability and singular sets
Uniqueness theorems for Cauchy integrals