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317: 132人目の素数さん [] 2024/01/11(木) 10:18:50.05 ID:91XlFR8b >>312 ふむ >Nadel vanishing theorem https://www.math.kyoto-u.ac.jp/~fujino/kollar-nadel.pdf Southeast Asian Bulletin of Mathematics (2018) 42: 643–646 Koll´ar–Nadel Type Vanishing Theorem∗ Osamu Fujino Department of Mathematics, Graduate School of Science, Osaka University, Toyonaka, >Demailly vanishing theorem https://arxiv.org/abs/alg-geom/9410022 L^2$ vanishing theorems for positive line bundles and ... arXiv JP Demailly 著 · 1994 · 被引用数: 203 — L^2 vanishing theorems for positive line bundles and adjunction theory, Lecture Notes of a CIME course on "Transcendental Methods of Algebraic https://www-fourier.ujf-grenoble.fr/~demailly/manuscripts/vanishing.pdf vanishing theorems for tensor powers of an ample vector bundle Institut Fourier JP DEMAILLY 著 · 被引用数: 45 — Demailly. — Vanishing theorems for tensor powers of a positive vector bundle,. Proceedings of the Conference Geometry and Analysis on Manifolds held in ... 18 ページ https://link.springer.com/chapter/10.1007/BFb0094302 L2 vanishing theorems for positive line bundles and ... Springer JP Demailly 著 · 1996 · 被引用数: 203 — Demailly, JP. (1996). L2 vanishing theorems for positive line bundles and adjunction theory. In: Catanese, F., Ciliberto, C. (eds) ... http://rio2016.5ch.net/test/read.cgi/math/1693560419/317
318: 132人目の素数さん [] 2024/01/11(木) 10:25:49.58 ID:91XlFR8b >>315 >girbau vanishing theorem 中身を見てないが、メモ貼りますね おお K Takegoshi 著 · 1981がヒット https://www.jstage.jst.go.jp/article/kyotoms1969/17/2/17_2_723/_pdf A Vanishing Theorem for on Weakly 1 -Complete Manifolds J-Stage K Takegoshi 著 · 1981 · 被引用数: 8 — Girbau's work [4], O. Abdelkader [1] proved the following. Theorem 1. Let X be a weakly \-complete Kahler manifold and let B be a semi-positive 2023か、新しい文献を見ておくことは大事だね https://academic.oup.com/imrn/article-abstract/2023/16/13501/6650269 Vanishing Theorems for Sheaves of Logarithmic Differential ... Oxford Academic C Huang 著 · 2023 · 被引用数: 2 — ... theorems, including Norimatsu's vanishing theorem, Girbau's vanishing theorem, Le Potier's vanishing theorem, and a version of the Kawamata– これは、ご当人のJ Girbau 氏 https://link.springer.com/article/10.1007/BF02761365 Vanishing cohomology theorems and stability of complex ... Springer J Girbau 著 · 1981 · 被引用数: 1 — Girbau,Sur le théorème de stabilité de feuilletages de Hamilton, Epstein et Rosenberg, C. R. Acad. Sci. Paris291 (1980), A-41-44. J. Girbau and M. http://rio2016.5ch.net/test/read.cgi/math/1693560419/318
319: 132人目の素数さん [] 2024/01/11(木) 11:08:33.82 ID:91XlFR8b >>316 >Kobayashi-Ochiai vanishing theorem 中身を見てないが、メモ貼りますね おお S Nakano 著 · 1974 "Kobayashi, S. and Ochiai, T" Kobayashi, S 小林 昭七 Ochiai, T 落合卓四郎 かな (”Kobayashi-Ochiai vanishing theorem”にヒットしているか不明ですが) https://ja.wikipedia.org/wiki/%E5%B0%8F%E6%9E%97%E6%98%AD%E4%B8%83 https://www.jstage.jst.go.jp/article/kyotoms1969/10/1/10_1_101/_article/-char/ja/ Vanishing Theorems for Weakly 1-Complete Manifolds II J-Stage S Nakano 著 · 1974 · 被引用数: 73 — [4] Kobayashi, S. and Ochiai, T., On complex manifolds with positive tangent bundles, J. of Math. Soc. Japan, 22 (1970) pp. 499–525. https://wiki.ma.noda.tus.ac.jp/rs/seminar/2014/004 seminar:2014:004 [(旧)理工学部 数学科] - 東京理科大学 第04回 講演者:渡邉 究 氏(埼玉大学) 題目:完全旗多様体の特徴付けとCampana-Peternell予想 日時:平成26年5月23日(金)16:30–17:30 70年代前後,射影空間の特徴付けは複素幾何、代数幾何両分野に股がる大問題 であった. 小林昭七,落合卓四郎,満渕俊樹,S. T. Yau,Y. T. Siuをはじ めとする多くの幾何 学者により 研究され, 森重文によるHartshorne予想の 解決により一段落を迎えた. 今回の講演では森の結果の一般化である Campana-Peternell予想 「ネフな接束をもつファノ多様体は等質多様体であ る.」について考える, 特に,部分解決として完全旗多様体G/Bの特徴付けを 与える. https://www.kurims.kyoto-u.ac.jp/~kyodo/kokyuroku/contents/pdf/0819-14.pdf Iitaka's conjecture based on Severi's theorem. ness if $X$ RIMS, Kyoto University K MAEHARA 著 · 1993 — Socond, Kobayashi-Ochiai ([KO])proved finiteness of the set of the generically ... Iitaka's conjecture based on Severi's theorem. Is the set fnite2. Thanks to ... https://www.mathsoc.jp/assets/pdf/publications/pubmsj/Vol15.pdf DIFFERENTIAL GEOMETRY OF COMPLEX VECTOR ... 日本数学会 2011/03/04 — In retrospect, we need mostly vanishing theorems for holomorphic sections for the purpose of this book, but I decided to include cohomology ... 289 ページ http://rio2016.5ch.net/test/read.cgi/math/1693560419/319
321: 132人目の素数さん [] 2024/01/11(木) 13:39:04.54 ID:91XlFR8b >>320 >Malgrange vanishing Malgrange (6 July 1928 – 5 January 2024) ”Malgrange died on 5 January 2024, at the age of 95.[2]” 知らなかったな。”His advisor was Laurent Schwartz”か。そうでしたね ”Malgrange vanishing”は、中身見てないが貼ります (参考) https://en.wikipedia.org/wiki/Bernard_Malgrange Bernard Malgrange (6 July 1928 – 5 January 2024) was a French mathematician who worked on differential equations and singularity theory. He proved the Ehrenpreis–Malgrange theorem and the Malgrange preparation theorem, essential for the classification theorem of the elementary catastrophes of René Thom. He received his Ph.D. from Université Henri Poincaré (Nancy 1) in 1955. His advisor was Laurent Schwartz. He was elected to the Académie des sciences in 1988. In 2012 he gave the Łojasiewicz Lecture (on "Differential algebraic groups") at the Jagiellonian University in Kraków.[1] Malgrange died on 5 January 2024, at the age of 95.[2] https://www-fourier.ujf-grenoble.fr/sites/default/files/ref_404.pdf the malgrange vanishing theorem with support conditions Institut Fourier THE MALGRANGE VANISHING. THEOREM WITH SUPPORT CONDITIONS. C. Laurent-Thibebaut and J. Leiterer. 0 . Introduction. Let X be a complex manifold of dimension n ... https://www.cambridge.org/core/journals/nagoya-mathematical-journal/article/malgranges-vanishing-theorem-in-1concave-cr-manifolds/18CAEE1E99E7956EAFCAF15218364EFE Malgrange's vanishing theorem in 1-concave CR manifolds Cambridge University Press & Assessment C Laurent-Thiébaut 著 · 2000 · 被引用数: 12 — We prove a vanishing theorem for the -cohomology in top degree on 1-concave CR generic manifolds. https://repository.kulib.kyoto-u.ac.jp/dspace/bitstream/2433/25395/1/1367-16.pdf Vanishing Theorems in Hyperasymptotic Kyoto University Research Information Repository PDF H Majima 著 · 2004 — Malgrange proved also the vanishing theorem of commutative case in asymptoticanalysis and, Malgrange and Deligne showed that it was usefull to study the ... http://rio2016.5ch.net/test/read.cgi/math/1693560419/321
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