hankering 发表于 2025-3-28 18:35:36
Managed Providers of Data AccessIn this chapter we review the basic definitions of Arakelov intersection theory, and then sketch the proofs of some fundamental results of Arakelov, Faltings and Hriljac. Many interesting topics are beyond the scope of this introduction, and may be found in the references , , , , and their bibliographies.松紧带 发表于 2025-3-28 19:34:18
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,Lipman’s Proof of Resolution of Singularities for Surfaces,This is an exposition of Lipman’s beautiful proof of resolution of singularities for two-dimensional schemes. His proof is very conceptual, and therefore works for arbitrary excellent schemes, for instance arithmetic surfaces, with relatively little extra work. (See for the definition of excellent scheme.)CHAR 发表于 2025-3-29 12:30:49
An Introduction to Arakelov Intersection Theory,In this chapter we review the basic definitions of Arakelov intersection theory, and then sketch the proofs of some fundamental results of Arakelov, Faltings and Hriljac. Many interesting topics are beyond the scope of this introduction, and may be found in the references , , , , and their bibliographies.CAB 发表于 2025-3-29 17:11:23
Group Schemes, Formal Groups, and ,-Divisible Groups,gave me—with characteristic forethought—a nearly impossible task. I was to cover group schemes in general, finite group schemes in particular, sketch an acquaintance with formal groups, and study .-divisible groups—all in the compass of some six hours of lectures!象形文字 发表于 2025-3-29 23:04:58
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Minimal Models for Curves over Dedekind Rings,rings. We have clpsely followed Lichtenbaum ; some proofs have been skipped or summarized so as to go into more detail concerning other parts of the construction. Since the main arguments of apply over Dedekind rings, we work always over Dedekind rings rather than discrete valuation rings.synchronous 发表于 2025-3-30 08:07:12
Overview of .NET Application Architecturegave me—with characteristic forethought—a nearly impossible task. I was to cover group schemes in general, finite group schemes in particular, sketch an acquaintance with formal groups, and study .-divisible groups—all in the compass of some six hours of lectures!