>>266 追加
>https://alpo.ge/s6.pdf
>The (3,4,∞) modular family of 2-tori, completed at its three special points, is a complex structure on S6.

これ眺めていたら
下記が
Demailly さんは、御大のダチじゃなかったか？
Jean-Pierre Demailly (25 September 1957 – 17 March 2022)
か、コロナにやられたのかも・・

(参考)
P84
10 Relation to the work of Campana, Demailly and Peternell.

uses [CDP20] or [CDP98], the one invocation of [CDP20] occurring in Remark 9.9, on which nothing below depends.

References
[CDP20] F. Campana, J.-P. Demailly, T. Peternell, Corrigendum: The algebraic dimension of compact complex threefolds with vanishing second Betti number, Compositio Math. 156 (2020), 679–696.
[CDP98] F. Campana, J.-P. Demailly, T. Peternell, The algebraic dimension of compact complex threefolds with vanishing second Betti number, Compositio Math. 112 (1998), 77–91.

https://en.wikipedia.org/wiki/Jean-Pierre_Demailly
Jean-Pierre Demailly (25 September 1957 – 17 March 2022) was a French mathematician who worked in complex geometry. He was a professor at Université Grenoble Alpes and a permanent member of the French Academy of Sciences.

Research
Multiplier ideals
For a singular metric on a line bundle, Nadel, Demailly, and Yum-Tong Siu developed the concept of the multiplier ideal, which describes where the metric is most singular. There is an analog of the Kodaira vanishing theorem for such a metric, on compact or noncompact complex manifolds.[7] This led to the first effective criteria for a line bundle on a complex projective variety
X
{\displaystyle X} of any dimension
n
{\displaystyle n} to be very ample, that is, to have enough global sections to give an embedding of
X
{\displaystyle X} into projective space. For example, Demailly showed in 1993 that
{\displaystyle 2K_{X}+12n^{n}L} is very ample for any ample line bundle L, where addition denotes the tensor product of line bundles. The method has inspired later improvements in the direction of the Fujita conjecture.[8]
https://en.wikipedia.org/wiki/Fujita_conjecture

Kobayashi hyperbolicity
略す