Download e-book for kindle: 2-D Shapes Are Behind the Drapes! by Tracy Kompelien

By Tracy Kompelien

ISBN-10: 159928507X

ISBN-13: 9781599285078

Ebook annotation no longer to be had for this title.
Title: 2-D Shapes Are in the back of the Drapes!
Author: Kompelien, Tracy
Publisher: Abdo Group
Publication Date: 2006/09/01
Number of Pages: 24
Binding sort: LIBRARY
Library of Congress: 2006012570

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On the Ohsawa-Takegoshi extension theorem. Univ. Iag. Acta Math. 50, 53–61 (2012) 6. : Suita conjecture and the Ohsawa-Takegoshi extension theorem. Invent. Math. 193, 149–158 (2013) 7. : A lower bound for the Bergman kernel and the Bourgain-Milman inequality. , Milman, E. ) Geometric Aspects of Functional Analysis, Israel Seminar (GAFA) 2011–2013. Lecture Notes in Mathematics, vol. 2116, pp. 53–63, Springer, Cham (2014) 8. : A simple proof of the Ohsawa-Takegoshi extension theorem. 2430v1 9. : L2 -cohomology and index theorem for the Bergman metric.

An equivalent statement that relies less on the additive structure on Rn , and is more suitable for the complex variants that we will describe later is the following. t; a/ 2 Ag: (3) Then the function t ! jAt j1=n is concave. The equivalence of these two statements is not hard to see. 1 t/A0 At ; if A is convex. There is yet another version of the theorem that will be useful for us. jA0 j; jA1 j/; The Openness Conjecture and Complex Brunn-Minkowski Inequalities 31 which of course trivially follows from the concavity.

Chen [8], easily follows from the classical Hörmander estimate [11]. On the other hand, N it also implies some other @-estimates due to Donnelly-Fefferman and Berndtsson, even with optimal constants as will turn out. -Y. Chen [8] who showed that the Ohsawa-Takegoshi theorem, unlike in [12, 13] or [1], can be deduced directly from Hörmander’s estimate. 2 Estimates for @N Let be a pseudoconvex domain in Cn . 0;1/ . / ˛D j we look for u 2 L2loc . / solving the equation N D ˛: @u (2) Such u always exists and we are interested in weighted L2 -estimates for solutions of (2).

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2-D Shapes Are Behind the Drapes! by Tracy Kompelien


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