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Effective bounds for semipositive sheaves and for the height of points on curves over complex functtain bounds for the height of points on curves of genus . ≥ 2 over complex function fields. Similar positivity theorems over higher dimensional basis and their applications to moduli spaces were presented by the second author at the conference on algebraic geometry, Humboldt Universität zu BerlStrength 发表于 2025-3-22 03:24:46
,Eine Klassenzahlformel für singuläre Moduln der Picardschen Modulgruppen,n . ∈ ., die imaginär-quadratische Zahlkörper erzeugen (und damit Fixpunkte von Elementen aus Gl. (.) sind), algebraische Werte annimmt. Durch Zuordnung dieser Punkte mit .(.) = . zu Idealen in Ordnungen des imaginär-quadratischen Zahlkörpers . erhalten wir mit der ‘Klassengleichung’ eine algebraisc注入 发表于 2025-3-22 05:11:37
Chow categories,hese problems are related to hypothetical functorial and metrical versions of the Riemann-Roch-Hirzebruch theorem. One of the problems posed by Deligne is, for instance, the following construction:.Let a proper morphism of schemes . → . of relative dimension n and a polynomial P(..(..)) of absolute恃强凌弱 发表于 2025-3-22 09:02:10
A Siegel Modular 3-fold that is a Picard Modular 3-fold,several decades (Kodaira: , Hirzebruch: ) that Г . is then an algebraic variety, and in fact of general type. The Hirzebruch proportionality theorem then tells us the (ratios of) Chern numbers of . Г ., which allows us to recover. from the Chern numbers of . if we know only that . is of the f两种语言 发表于 2025-3-22 12:56:27
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Lecture Notes in Computer Sciencetain bounds for the height of points on curves of genus . ≥ 2 over complex function fields. Similar positivity theorems over higher dimensional basis and their applications to moduli spaces were presented by the second author at the conference on algebraic geometry, Humboldt Universität zu Berlin, 1988.micronized 发表于 2025-3-23 08:27:09
Uncertainty in Interdependent Security Gamess of indecomposable MCM .-modules form the vertices of the Auslander-Reiter quiver Γ(.) of .. Section 3 studies the behaviour of Γ(.) under base change; best results (cf. (3.10), (3.14)) being partial answers to the conjectures from (7.3). Unfortunately, the proofs use the difficult theory of Artin approximation (cf. , or ).