Add to ORKGFor p ∈ (0, 1), let Qp be the subspace consisting of Möbius bounded functions in the Dirichlet-type space. Based on the study of the multipliers in Qp, we establish the corona theo-rem for Qp. Introduction. Let 4 and ∂4 be the unit disk and circle in the finite complex plane, respectively. Also let dm and dθ be the Lebesgue measures on 4 and ∂4, separately. Denote by g(z, w) = log |(1 − wz)/(w − z) | the Green function of 4. Also denote by A or H ∞ the set of analytic or bounded analyti
For alpha is an element of (0, 1/2], let M(L-alpha(2)) and M(D-alpha) be the spaces of multipliers o...
AbstractIn this paper, the relations between Dp and Bnp, M(Dp) and Bnp are discussed by means of hig...
AbstractThis paper is devoted to characterizing the Riemann–Stieltjes operators and pointwise multip...
For p is an element of (0, 1), let Q(p) be the subspace consisting of Mobius bounded functions in th...
AbstractForp∈(0,1), letQp(Qp,0) be the space of analytic functionsfon the unit diskΔwith supw∈Δ‖f∘ϕw...
AbstractThe main goal of this work is to give a unified proof of several corona theorems for a colle...
AbstractWe prove the corona theorem for the Banach algebra QK∩H∞ under some assumptions of the weigh...
We built a counterexample to the corona theorem for op-erators in H∞(L(H2(Dn−1)) for n ≥ 4, which is...
[NOTE: Text or symbols not renderable in plain text are indicated by [...]. See PDF document for ful...
Abstract. We prove corona theorems (with estimates on solutions) for var-ious uniformly closed subal...
For 0 < p < ∞ and α> −1, we let Dpα denote the space of those functions f which are analyti...
The purpose of this article is to give some applications of a recent theorem by Alexander-Wermer and...
AbstractLet μ be a nonnegative Borel measure on the open unit disk D⊂C. This note shows how to decid...
The purpose of the corona workshop was to consider the corona problem in both one and several comple...
Let μ[mu] be a nonnegative Borel measure on the boundary T[unit circle] of the unit disc and define ...
For alpha is an element of (0, 1/2], let M(L-alpha(2)) and M(D-alpha) be the spaces of multipliers o...
AbstractIn this paper, the relations between Dp and Bnp, M(Dp) and Bnp are discussed by means of hig...
AbstractThis paper is devoted to characterizing the Riemann–Stieltjes operators and pointwise multip...
For p is an element of (0, 1), let Q(p) be the subspace consisting of Mobius bounded functions in th...
AbstractForp∈(0,1), letQp(Qp,0) be the space of analytic functionsfon the unit diskΔwith supw∈Δ‖f∘ϕw...
AbstractThe main goal of this work is to give a unified proof of several corona theorems for a colle...
AbstractWe prove the corona theorem for the Banach algebra QK∩H∞ under some assumptions of the weigh...
We built a counterexample to the corona theorem for op-erators in H∞(L(H2(Dn−1)) for n ≥ 4, which is...
[NOTE: Text or symbols not renderable in plain text are indicated by [...]. See PDF document for ful...
Abstract. We prove corona theorems (with estimates on solutions) for var-ious uniformly closed subal...
For 0 < p < ∞ and α> −1, we let Dpα denote the space of those functions f which are analyti...
The purpose of this article is to give some applications of a recent theorem by Alexander-Wermer and...
AbstractLet μ be a nonnegative Borel measure on the open unit disk D⊂C. This note shows how to decid...
The purpose of the corona workshop was to consider the corona problem in both one and several comple...
Let μ[mu] be a nonnegative Borel measure on the boundary T[unit circle] of the unit disc and define ...
For alpha is an element of (0, 1/2], let M(L-alpha(2)) and M(D-alpha) be the spaces of multipliers o...
AbstractIn this paper, the relations between Dp and Bnp, M(Dp) and Bnp are discussed by means of hig...
AbstractThis paper is devoted to characterizing the Riemann–Stieltjes operators and pointwise multip...