N. Levenberg

most citedPluripotential Theory and Convex Bodies: A Siciak-Zaharjuta theorem

6 citations · 6 across the 3 of their papers we have counts for

collaborators

3 papers

math.PR2024

Random Sums of Weighted Orthogonal Polynomials in $C^{d}$

T. Bloom, D. Dauvergne, N. Levenberg

We consider random polynomials of the form $G_{n} (z) := \sum_{∣ α ∣ \leq n} ξ_{α}^{(n)} p_{n, α} (z)$ where ${ξ_{α}^{(n)}}_{∣ α ∣ \leq n}$ are i.i.d. (complex) random variables and $\{p_{n,α}\}_…

math.CV2024

Weighted holomorphic polynomial approximation

S. Charpentier, N. Levenberg, F. Wielonsky

For $G$ an open set in $C$ and $W$ a non-vanishing holomorphic function in $G$ , in the late 1990's, Pritsker and Varga characterized pairs $(G, W)$ having the property that…

math.CV2019★ 6 cited

Pluripotential Theory and Convex Bodies: A Siciak-Zaharjuta theorem

T. Bayraktar, S. Hussung, N. Levenberg +1

We work in the setting of weighted pluripotential theory arising from polynomials associated to a convex body $P$ in $(R^{+})^{d}$ . We define the {\it logarithmic indicator funct…

Random Sums of Weighted Orthogonal Polynomials in Cd

Weighted holomorphic polynomial approximation

Pluripotential Theory and Convex Bodies: A Siciak-Zaharjuta theorem

Random Sums of Weighted Orthogonal Polynomials in $C^{d}$