Weighted pluripotential theory in C N

DOI10.1353/ajm.2003.0002zbMath1067.31007OpenAlexW2161121607MaRDI QIDQ4808049

Norman Levenberg, Thomas Bloom

Publication date: 2003

Published in: American Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1353/ajm.2003.0002

zbMATH Keywords

pluricomplex Green functionplurisubharmonicunique continuation property of maximal psh functions

Mathematics Subject Classification ID

Pluriharmonic and plurisubharmonic functions (31C10) Plurisubharmonic functions and generalizations (32U05)

Related Items (17)

Chebyshev constants, linear algebra and computation on algebraic curves ⋮ Transfinite diameter notions in \(\mathbb C^N\) and integrals of Vandermonde determinants ⋮ BERGMAN KERNELS AND EQUILIBRIUM MEASURES FOR POLARIZED PSEUDO-CONCAVE DOMAINS ⋮ Delta-extremal Functions in Cn ⋮ \(C\)-Robin functions and applications ⋮ Perturbations of Christoffel-Darboux kernels: detection of outliers ⋮ Transfinite diameter with generalized polynomial degree ⋮ Transfinite diameter on complex algebraic varieties ⋮ Supports of weighted equilibrium measures: complete characterization ⋮ Holomorphic continuation of functions along a fixed direction (survey) ⋮ Constructing Least-Squares Polynomial Approximations ⋮ Pluripotential numerics ⋮ Pluripotential theory and convex bodies: a Siciak-Zaharjuta theorem ⋮ Uniqueness properties of \(m\)-subharmonic functions in Cegrell classes ⋮ Weighted polynomials and weighted pluripotential theory ⋮ Relating transfinite diameters using an Okounkov body ⋮ Transfinite diameter on the graph of a polynomial mapping and the DeMarco-Rumely formula

This page was built for publication: Weighted pluripotential theory in C N