Polynomials with exponents in compact convex sets and associated weighted extremal functions: the Siciak-Zakharyuta theorem
DOI10.1007/S40627-024-00138-WMaRDI QIDQ6589208
Ragnar Sigurðsson, Benedikt Steinar Magnússon, Álfheiður Edda Sigurðardóttir
Publication date: 19 August 2024
Published in: Complex Analysis and its Synergies (Search for Journal in Brave)
(overlinepartial) and (overlinepartial)-Neumann operators (32W05) Entire functions of several complex variables (32A15) General pluripotential theory (32U15) Plurisubharmonic extremal functions, pluricomplex Green functions (32U35) Polynomials and rational functions of several complex variables (32A08)
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- Pluripotential theory and convex bodies: a Siciak-Zaharjuta theorem
- Pluripotential theory and convex bodies: large deviation principle
- Zero distribution of random sparse polynomials
- Growth properties of analytic and plurisubharmonic functions of finite order.
- Extremal plurisubharmonic functions in $C^N$
- Pluripotential theory and convex bodies
- Notions of convexity
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