# Download Complex Geometry and Dynamics: The Abel Symposium 2013 by John Erik Fornaess, Marius Irgens, Erlend Fornaess Wold PDF

By John Erik Fornaess, Marius Irgens, Erlend Fornaess Wold

This booklet makes a speciality of advanced geometry and covers hugely lively subject matters headquartered round geometric difficulties in different complicated variables and complicated dynamics, written by means of many of the world’s major specialists of their respective fields.

This ebook beneficial properties study and expository contributions from the 2013 Abel Symposium, held on the Norwegian college of technology and know-how Trondheim on July 2-5, 2013. the aim of the symposium used to be to give the state-of-the-art at the themes, and to debate destiny learn directions.

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Fourier 46, 1083–1094 (1996) 2. : Weighted estimates for the @-equation. In: Complex Analysis and Geometry, Columbus, 1999. Ohio State University Mathematical Research Institute Publications, vol. 9, pp. 43–57. Walter de Gruyter, Berlin/New York (2001) 3. : A note on the Hörmander, Donnelly-Fefferman, and Berndtsson L2 -estimates for the @-operator. Ann. Pol. Math. 84, 87–91 (2004) 4. : The Bergman metric and the pluricomplex Green function. Trans. Am. Math. Soc. 357, 2613–2625 (2005) 5. : On the Ohsawa-Takegoshi extension theorem.

Pseudo-automorphisms of positive entropy on the blowups of products of projective spaces. Math. Ann. 359(1–2), 189–209 (2014) 23. : On automorphisms of blowups of P3 (2012). 4224 24. : Rational surface automorphisms with positive entropy (2010). 2143 25. : Volume growth and entropy. Isr. J. Math. 57(3):285–300 (1987) The Openness Conjecture and Complex Brunn-Minkowski Inequalities Bo Berndtsson Dedicated to Bradley Manning and Edward Snowden in recognition of their work for openness 1 Introduction Let u be a plurisubharmonic function defined in the unit ball, B, of Cn .

On the extension of L2 holomorphic functions. Math. Z. 195, 197– 204 (1987) 13. : The Fujita conjecture and the extension theorem of Ohsawa-Takegoshi. In: Geometric Complex Analysis, Hayama, 1995, pp. 577–592. World Scientific, Singapore (1996) 14. : Capacities and kernels on Riemann surfaces. Arch. Ration. Mech. Anal. e. 1; 1/-form ! z/ dzj ^ dzk such that d! D 0. e. ' is locally integrable and i L;h 0 : in other words, the weight function ' is plurisubharmonic (psh) on the corresponding trivializing open set U.