Weighted pluripotential theory in CN

By T. Bloom, Norman Levenberg. 2003

51 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/bdb15d201c2a13bfe1c6e59b8ddd3ef716704d79

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In Applied Mathematics

1. Robert J. Berman
2. S. Boucksom
3. Norman Levenberg
4. Chi Li
5. Thomas F. Bloom
6. Len P. Bos
7. Jean-Paul Calvi
8. Mattias Jonsson

In Geometry and Topology

1. Robert J. Berman
2. S. Boucksom
3. Chi Li
4. Norman Levenberg
5. Thomas F. Bloom
6. Len P. Bos
7. Jean-Paul Calvi
8. Mattias Jonsson

Citations in the corpus

• Growth of balls of holomorphic sections and energy at equilibrium (2008, methodology): “ticular we obtain as a byproduct of Theorem 1.4 the existence of the limit defining the transfinite diameter in the weighted case, thereby answering affirmatively a question by Bloom-Levenberg (p. 101 in [14]). They have also independently obtained a proof of this fact, using different methods [16]. The ”
• Polynomial Interpolation and Approximation in C^d (2011, methodology): “nd in [28]. As a final remark on weighted pluripotential theory, we provide asolution of Problem 3.4 in Appendix B of [33] in the locally regular, w continuous case, correcting the end of section 8 in [13]. The problem is to show that the weighted Fekete polynomials can be used to recover the weighte”