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Original Articles

A Counterexample to a Conjecture by Błocki–Zwonek

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References

  • [Åhag and Czyż 15a] P. Åhag and R. Czyż. “On the Błocki–Zwonek Conjectures.” Complex Var. Elliptic Equ. 60:9 (2015a), 1270–1276.
  • [Åhag and Czyż 15b] P. Åhag and R. Czyż. “On the Błocki–Zwonek Conjectures and Beyond.” Arch. Math. (Basel) 105:4 (2015b), 371–380.
  • [Avelin 10a] H. Avelin. “Numerical Computations of Green’s Function and Its Fourier Coefficients on PSL(2,Z).” Exp. Math. 19:3 (2010a), 335–343.
  • [Avelin 10b] H. Avelin. “Computations of Green’s Function and Its Fourier Coefficients on Fuchsian Groups.” Exp. Math. 19:3 (2010b), 317–334.
  • [Berndtsson 98] B. Berndtsson. “Prekopa’s Theorem and Kiselman’s Minimum Principle for Plurisubharmonic Functions.” Math. Ann. 312:4 (1998), 785–792.
  • [Berndtsson 06] B. Berndtsson. “Subharmonicity Properties of the Bergman Kernel and Some Other Functions Associated to Pseudoconvex Domains.” Ann. Inst. Fourier (Grenoble) 56:6 (2006), 1633–1662.
  • [Błocki 14] Z. Błocki. “A Lower Bound for the Bergman Kernel and the Bourgain-Milman Inequality.” In Geometric Aspects of Functional Analysis, Israel Seminar (GAFA) 2011–2013. edited by B. Klartag, E. Milman, pp. 53–63. Lecture Notes in Mathematics 2116. Cham: Springer, 2014.
  • [Błocki 14] Z. Błocki. “Cauchy-Riemann Meet Monge-Ampère.” Bull. Math. Sci. 4 (2014), 433–480.
  • [Błocki and Zwonek 15] Z. Błocki and W. Zwonek. “Estimates for the Bergman Kernel and the Multidimensional Suita Conjecture.” New York J. Math. 21 (2015), 151–161.
  • [Błocki and Zwonek 16] Z. Błocki and W. Zwonek. “On the Suita Conjecture for Some Convex Ellipsoids in .” Exp. Math. 25:1 (2016), 8–16.
  • [Fornæss] J. E. Fornæss. “On a Conjecture by Błocki–Zwonek.” Manuscript arXiv:1507.05003.
  • [Green 28] G. Green. “An Essay on the Application of Mathematical Analysis to the Theories of Electricity and Magnetism.” Printed for the author by T. Wheelhouse, Nottingham, 1828.
  • [Green 50] G. Green. “An Essay on the Application of Mathematical Analysis to the Theories of Electricity and Magnetism.” J. Reine Angew. Math. 39 (1850), 73–89. (With an introduction written by William Thomson).
  • [Green 52] G. Green. “An Essay on the Application of Mathematical Analysis to the Theories of Electricity and Magnetism.” J. Reine Angew. Math. 44 (1852), 356–374.
  • [Green 54] G. Green. “An Essay on the Application of Mathematical Analysis to the Theories of Electricity and Magnetism.” J. Reine Angew. Math. 47 (1854), 161–221.
  • [Jarnicki and Pflug 13] M. Jarnicki and P. Pflug. Invariant Distances and Metrics in Complex Analysis, Second extended edition. de Gruyter Expositions in Mathematics, Vol. 9. Berlin Walter de Gruyter GmbH & Co. KG, 2013.
  • [Klimek 91] M. Klimek. Pluripotential Theory, London Mathematical Society Monographs. New Series, 6. Oxford Science Publications. New York The Clarendon Press, Oxford University Press, 1991.
  • [Krantz 13] S. G. Krantz. Geometric Analysis of the Bergman Kernel and Metric, Graduate Texts in Mathematics, 268. New York Springer, 2013.
  • [Wikström 03] F. Wikström. “Computing the Pluricomplex Green Function with Two Poles.” Exp. Math. 12:3 (2003), 375–384.

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