The value of the operator norm of Bergman projections from $L^{\infty}(\mathbb{B}^n)$ to Bloch space is found in \cite{KalajMarkovic2014}. The authors of mentioned paper proposed the problem of calculating the norm of the same class of operators with different norm on the Bloch space - $\mathcal{M}$-invariant gradient. Here we prove that it has the conjectured value.Comment: 8 page
We provide a new characterization (valid for all $0 <p<\infty$) of Schatten class membership of Toep...
AbstractThe classical theorem of Hardy and Littlewood on differentiation in mixed normed spaces is d...
We prove sufficient conditions for the two-weight boundedness of the Bergman projection on the unit ...
AbstractWe present an effective algorithm for estimating the norm of an operator mapping a low-dimen...
The inclusions between the Besov spaces Bq, the Bloch space B and the standard weighted Bergman spac...
We determine precise conditions for the boundedness of Bergman projections from Lebesgue classes ont...
This paper deals with the the norm of the weighted Bergman projection operator $P_{\alpha}:L^\infty(...
We consider a class of two-parameter weighted integral operators induced by harmonic Bergman-Besov k...
AbstractIn this note we compute the weighted Bergman kernel of the unit ball with respect to the sma...
A description of the Bloch functions that can be approximated in the Bloch norm by functions in the ...
Let $\mathcal{H}(b)$ denote the de Branges--Rovnyak space associated with a function $b$ in the unit...
Let $\mathcal{H}(b)$ denote the de Branges--Rovnyak space associated with a function $b$ in the unit...
Let $\mathcal{H}(b)$ denote the de Branges--Rovnyak space associated with a function $b$ in the unit...
Let $\mathcal{H}(b)$ denote the de Branges--Rovnyak space associated with a function $b$ in the unit...
Let $\mathcal{H}(b)$ denote the de Branges--Rovnyak space associated with a function $b$ in the unit...
We provide a new characterization (valid for all $0 <p<\infty$) of Schatten class membership of Toep...
AbstractThe classical theorem of Hardy and Littlewood on differentiation in mixed normed spaces is d...
We prove sufficient conditions for the two-weight boundedness of the Bergman projection on the unit ...
AbstractWe present an effective algorithm for estimating the norm of an operator mapping a low-dimen...
The inclusions between the Besov spaces Bq, the Bloch space B and the standard weighted Bergman spac...
We determine precise conditions for the boundedness of Bergman projections from Lebesgue classes ont...
This paper deals with the the norm of the weighted Bergman projection operator $P_{\alpha}:L^\infty(...
We consider a class of two-parameter weighted integral operators induced by harmonic Bergman-Besov k...
AbstractIn this note we compute the weighted Bergman kernel of the unit ball with respect to the sma...
A description of the Bloch functions that can be approximated in the Bloch norm by functions in the ...
Let $\mathcal{H}(b)$ denote the de Branges--Rovnyak space associated with a function $b$ in the unit...
Let $\mathcal{H}(b)$ denote the de Branges--Rovnyak space associated with a function $b$ in the unit...
Let $\mathcal{H}(b)$ denote the de Branges--Rovnyak space associated with a function $b$ in the unit...
Let $\mathcal{H}(b)$ denote the de Branges--Rovnyak space associated with a function $b$ in the unit...
Let $\mathcal{H}(b)$ denote the de Branges--Rovnyak space associated with a function $b$ in the unit...
We provide a new characterization (valid for all $0 <p<\infty$) of Schatten class membership of Toep...
AbstractThe classical theorem of Hardy and Littlewood on differentiation in mixed normed spaces is d...
We prove sufficient conditions for the two-weight boundedness of the Bergman projection on the unit ...