Dragomir Aleksov

collaborators

2 papers

math.CA2017

Markov $L_{2}$ inequality with the Gegenbauer weight

Dragomir Aleksov, Geno Nikolov

For the Gegenbauer weight function $w_{λ} (t) = (1 - t^{2})^{λ - 1/2}$ , $λ > - 1/2$ , we denote by $∥ \cdot ∥_{w_{λ}}$ the associated $L_{2}$ -norm, $$ \Vert f\Vert_{w_λ}:=\Big(\int_{-1}^{1}w_λ(…

math.CA2017

On the Markov inequality in the $L_{2}$ -norm with the Gegenbauer weight

Geno Nikolov, Alexei Shadrin

Let $w_{λ} (t) := (1 - t^{2})^{λ - 1/2}$ , where $λ > - \frac{1}{2}$ , be the Gegenbauer weight function, let $∥ \cdot ∥_{w_{λ}}$ be the associated $L_{2}$ -norm, $$ \|f\|_{w_λ} = \left\{\int_{-1}^1…

Markov L2​ inequality with the Gegenbauer weight

On the Markov inequality in the L2​-norm with the Gegenbauer weight

Markov $L_{2}$ inequality with the Gegenbauer weight

On the Markov inequality in the $L_{2}$ -norm with the Gegenbauer weight