AbstractThe classical theorem of Hardy and Littlewood on differentiation in mixed normed spaces is discussed in the context of the class Xλ={f: f= λf}. The main result is that there is a difference between the cases λ = 0 and λ ≠ 0. In particular, if λ ≠ 0, then an Hp-norm is proportional to the corresponding Bloch type norm
AbstractWe prove that for every Borel vector field f, there exists a function u of class C1 whose gr...
AbstractFor the Hermite (osculatory) polynomial interpolation of a function on the interval [a, b] w...
AbstractLet G be an Abelian group with a metric d and E a normed space. For any f:G→E we define the ...
AbstractThe classical theorem of Hardy and Littlewood on differentiation in mixed normed spaces is d...
We dene and investigate general mixed-norm type sequence spaces, and strengthen inequalities of Hard...
The value of the operator norm of Bergman projections from $L^{\infty}(\mathbb{B}^n)$ to Bloch space...
AbstractIn the theory of partial differential equations one encounters two types of a priori estimat...
Given an inner function $\Theta$ in the unit disc $\mathbb{D}$, we study the boundedness of the diff...
The L 1-Sobolev inequality states that the L n/(n−1)-norm of a compactly supported function on Eucli...
AbstractA partial converse of Jensen's inequality for integrals of norms on Rk is proved
The $L^1$-Sobolev inequality states that for compactly supported functions $u$ on the Euclidean $n$...
The $L^1$-Sobolev inequality states that for compactly supported functions $u$ on the Euclidean $n$...
AbstractThe degree of approximation inLp-spaces by positive linear operators is estimated in terms o...
AbstractAn arithmetic-geometric mean inequality for unitarily invariant norms and matrices,2∥A∗XB∥⩽∥...
AbstractWe integrate ten unitarily invariant matrix norm inequalities equivalent to the Heinz inequa...
AbstractWe prove that for every Borel vector field f, there exists a function u of class C1 whose gr...
AbstractFor the Hermite (osculatory) polynomial interpolation of a function on the interval [a, b] w...
AbstractLet G be an Abelian group with a metric d and E a normed space. For any f:G→E we define the ...
AbstractThe classical theorem of Hardy and Littlewood on differentiation in mixed normed spaces is d...
We dene and investigate general mixed-norm type sequence spaces, and strengthen inequalities of Hard...
The value of the operator norm of Bergman projections from $L^{\infty}(\mathbb{B}^n)$ to Bloch space...
AbstractIn the theory of partial differential equations one encounters two types of a priori estimat...
Given an inner function $\Theta$ in the unit disc $\mathbb{D}$, we study the boundedness of the diff...
The L 1-Sobolev inequality states that the L n/(n−1)-norm of a compactly supported function on Eucli...
AbstractA partial converse of Jensen's inequality for integrals of norms on Rk is proved
The $L^1$-Sobolev inequality states that for compactly supported functions $u$ on the Euclidean $n$...
The $L^1$-Sobolev inequality states that for compactly supported functions $u$ on the Euclidean $n$...
AbstractThe degree of approximation inLp-spaces by positive linear operators is estimated in terms o...
AbstractAn arithmetic-geometric mean inequality for unitarily invariant norms and matrices,2∥A∗XB∥⩽∥...
AbstractWe integrate ten unitarily invariant matrix norm inequalities equivalent to the Heinz inequa...
AbstractWe prove that for every Borel vector field f, there exists a function u of class C1 whose gr...
AbstractFor the Hermite (osculatory) polynomial interpolation of a function on the interval [a, b] w...
AbstractLet G be an Abelian group with a metric d and E a normed space. For any f:G→E we define the ...