P. Glazyrina

collaborators

2 papers

math.CV2024

Turán type oscillation inequalities in $L^{q}$ norm on the boundary of convex polygonal domains

Polina Glazyrina, Szilárd Gy. Révész

In 1939 Pál Turán and János Erőd initiated the study of lower estimations of maximum norms of derivatives of polynomials, in terms of the maximum norms of the polynomials themselve…

math.CA2018

Turán-Erőd type converse Markov inequalities on general convex domains of the plane in $L^{q}$

Polina Yu. Glazyrina, Szilárd Gy. Révész

In 1939 P. Turán started to derive lower estimations on the norm of the derivatives of polynomials of (maximum) norm 1 on $I := [- 1, 1]$ (interval) and $D:=\{z\in\mathbb{C}~:~|z|\le 1…

Turán type oscillation inequalities in Lq norm on the boundary of convex polygonal domains

Turán-Erőd type converse Markov inequalities on general convex domains of the plane in Lq

Turán type oscillation inequalities in $L^{q}$ norm on the boundary of convex polygonal domains

Turán-Erőd type converse Markov inequalities on general convex domains of the plane in $L^{q}$