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Some topics involving derived categories over Noetherian formal schemes/ Saurabh Singh

By: Material type: TextTextPublication details: Bangalore: Indian Statistical Institute, 2019Description: 103 pagesSubject(s): DDC classification:
  • 23rd. 516.35 Sa259
Online resources:
Contents:
I. Duality Pseudofunctor over the Composites of Smooth and Pseudoproper Morphisms of Noetherian Formal Schemes -- Notation and Preliminaries -- 3 The pseudofunctors (−)×t and (−) s t 1 -- Smooth Base Change Isomorphism -- Fundamental Local Isomorphism -- Tor-independent Base Change Isomorphism -- Identity Factorization -- The Output -- II Reconstruction of Formal Schemes using their Derived Categories -- Introduction and Preliminaries -- Localizing subcategories of Dqct(X) -- The topological space Spc(Dqct(−)) -- 2 Reconstruction of the structure sheaf OX 9
Production credits:
  • Guided by Prof. Suresh Nayak
Dissertation note: Thesis (Ph.D.) - Indian Statistical Institute, 2019 Summary: There are two parts to this thesis and both the parts involve working with derived categories over noetherian formal schemes. Beyond this there is no overlap between them and we discuss them separately
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Holdings
Item type Current library Call number Status Notes Date due Barcode Item holds
THESIS ISI Library, Kolkata 516.35 Sa259 (Browse shelf(Opens below)) Available E-Thesis TH488
Total holds: 0

Thesis (Ph.D.) - Indian Statistical Institute, 2019

I. Duality Pseudofunctor over the Composites of Smooth and Pseudoproper Morphisms of Noetherian Formal Schemes --
Notation and Preliminaries -- 3 The pseudofunctors (−)×t and (−) s t 1 -- Smooth Base Change Isomorphism -- Fundamental Local Isomorphism -- Tor-independent Base Change Isomorphism -- Identity Factorization -- The Output --
II Reconstruction of Formal Schemes using their Derived Categories --
Introduction and Preliminaries -- Localizing subcategories of Dqct(X) -- The topological space Spc(Dqct(−)) -- 2 Reconstruction of the structure sheaf OX 9

Guided by Prof. Suresh Nayak

There are two parts to this thesis and both the parts involve working with derived
categories over noetherian formal schemes. Beyond this there is no overlap between them and we discuss them separately

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