The symmetric pluricomplex Green function

Urban Cegrell

Banach Center Publications (1995)

  • Volume: 31, Issue: 1, page 135-141
  • ISSN: 0137-6934

How to cite

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Cegrell, Urban. "The symmetric pluricomplex Green function." Banach Center Publications 31.1 (1995): 135-141. <http://eudml.org/doc/262536>.

@article{Cegrell1995,
author = {Cegrell, Urban},
journal = {Banach Center Publications},
keywords = {pluricomplex Green function; Monge-Ampère operator},
language = {eng},
number = {1},
pages = {135-141},
title = {The symmetric pluricomplex Green function},
url = {http://eudml.org/doc/262536},
volume = {31},
year = {1995},
}

TY - JOUR
AU - Cegrell, Urban
TI - The symmetric pluricomplex Green function
JO - Banach Center Publications
PY - 1995
VL - 31
IS - 1
SP - 135
EP - 141
LA - eng
KW - pluricomplex Green function; Monge-Ampère operator
UR - http://eudml.org/doc/262536
ER -

References

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  1. [1] K. Azukawa, The invariant pseudometric related to negative plurisubharmonic function, Kodai Math. J. 10 (1987), 83-92. Zbl0618.32020
  2. [2] E. Bedford and J. P. Demailly, Two counterexamples concerning the pluri-complex Green function in n , Indiana Univ. Math. J. 37 (1988), 865-867. Zbl0681.32014
  3. [3] U. Cegrell, Capacities in Complex Analysis. Aspects of Mathematics, 14, Vieweg, 1988. 
  4. [4] J. P. Demailly, Mesures de Monge-Ampère et mesures pluri-sousharmoniques, Math. Z. 194 (1987), 519-564. Zbl0595.32006
  5. [5] J. P. Demailly, Mesures de Monge-Ampère et caractérisation géométrique des variétés algébriques affines, Mém. Soc. Math. France 19 (1985), 1-125. Zbl0579.32012
  6. [6] M. Jarnicki and P. Pflug, Invariant Distances and Metrics in Complex Analysis, Walter de Gruyter & Co., 1993. 
  7. [7] M. Klimek, Extremal plurisubharmonic functions and invariant pseudodistances, Bull. Soc. Math. France 113 (1985), 231-240. Zbl0584.32037
  8. [8] M. Klimek, Infinitesimal pseudometrics and the Schwarz lemma, Proc. Amer. Math. Soc. 105 (1989), 134-140. 
  9. [9] M. Klimek, Pluripotential Theory, Oxford Science Publications, 1991. 
  10. [10] S. Kołodziej, The logarithmic capacity in n , Ann. Polon. Math. 48 (1988), 253-267. Zbl0664.32014

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