S. Révész

most citedMonge-Ampère Measures for Convex Bodies and Bernstein-Markov Type Inequalities

2 citations · 2 across the 2 of their papers we have counts for

collaborators

2 papers

math.CA2023

The growth order of the optimal constants in Turán-Erőd type inequalities in $L^{q} (K, μ)$

P. Yu. Glazyrina, Yu. S. Goryacheva, Sz. Gy. Révész

In 1939 Turán raised the question about lower estimations of the maximum norm of the derivatives of a polynomial $p$ of maximum norm $1$ on the compact set $K$ of the complex plain…

math.CV2007★ 2 cited

Monge-Ampère Measures for Convex Bodies and Bernstein-Markov Type Inequalities

D. Burns, N. Levenberg, S. Ma'u +1

We use geometric methods to calculate a formula for the complex Monge-Ampère measure $(d d^{c} V_{K})^{n}$ , for $K \Subset \RR^n \subset \CC^n$ a convex body and $V_{K}$ its Siciak-Zaharjuta…

The growth order of the optimal constants in Turán-Erőd type inequalities in Lq(K,μ)

Monge-Ampère Measures for Convex Bodies and Bernstein-Markov Type Inequalities

The growth order of the optimal constants in Turán-Erőd type inequalities in $L^{q} (K, μ)$