Weighted composition operators on weighted Bergman spaces of infinite order with the closed range property
Weighted differentiation composition operators from the mixed-norm space to the th weigthed-type space on the unit disk.
Weighted distortion in conformal mapping in Euclidean, hyperbolic and elliptic geometry.
Weighted inequalities and vector-valued Calderón-Zygmund operators on non-homogeneous spaces.
Recently, F. Nazarov, S. Treil and A. Volberg (and independently X. Tolsa) have extended the classical theory of Calderón-Zygmund operators to the context of a non-homogeneous space (X,d,μ) where, in particular, the measure μ may be non-doubling. In the present work we study weighted inequalities for these operators. Specifically, for 1 < p < ∞, we identify sufficient conditions for the weight on one side, which guarantee the existence of another weight in the other side, so that the...
Weighted polynomial approximation in the complex plane.
Weighted sharing and uniqueness of entire functions
In this paper we study the uniqueness for meromorphic functions sharing one value, and obtain some results which improve and generalize the related results due to M. L. Fang, X. Y. Zhang, W. C. Lin, T. D. Zhang, W. R. Lü and others.
Weighted Sobolev and Poincaré Inequalities and Quasiregular Mappings of Polynomial Type.
Weighted sub-Bergman Hilbert spaces
We consider Hilbert spaces which are counterparts of the de Branges-Rovnyak spaces in the context of the weighted Bergman spaces A2α, −1 < α < ∞. These spaces have already been studied in [8], [7], [5] and [1]. We extend some results from these papers
Weighted sub-Bergman Hilbert spaces in the unit disk
We study sub-Bergman Hilbert spaces in the weighted Bergman space . We generalize the results already obtained by Kehe Zhu for the standard Bergman space .
Weights of Weierstrass Points in Double Coverings of Curves of Genus One or Two.
Whitney covers and quasi-isometry of -averaging domains.
Whitney's extension theorem for nonquasianalytic classes of ultradifferentiable functions
Whitney-type theorems on extension of functions on Carnot groups.
Widom factors for the Hilbert norm
Given a probability measure μ with non-polar compact support K, we define the n-th Widom factor W²ₙ(μ) as the ratio of the Hilbert norm of the monic n-th orthogonal polynomial and the n-th power of the logarithmic capacity of K. If μ is regular in the Stahl-Totik sense then the sequence has subexponential growth. For measures from the Szegő class on [-1,1] this sequence converges to some proper value. We calculate the corresponding limit for the measure that generates the Jacobi polynomials, analyze...
Wiener type theorem for regular operators of bounded support
Wiman and Arima theorems for quasiregular mappings.
Wiman--Valiron type inequalities for entire and random entire functions of finite logarithmic order.
Wroński's factorization of polynomials