History of tag 05VG
Go back to the tag's page.
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changed the statement
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2022-06-15 |
98dca89 |
Yet another characterization of QCoh
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changed the statement
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2013-12-22 |
1fe214b |
LaTeX
Introduced a macro
\def\QCoh{{\textit{QCoh}}}
and replaced almost all occurences of \textit{QCoh} by \QCoh. There are
still some places where we use \textit{QCoh}, namely in the chapter
on examples of stacks. This is because the meaning there is different;
it indicates a category fibred in groupoids over Sch and not the notational
gadget that takes a ringed topos and spits out its category of
quasi-coherent modules.
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changed the statement
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2013-05-24 |
719c185 |
LaTeX: \etale
Introduced the macro
\def\etale{{\acute{e}tale}}
and replaced all occurences of \acute{e}tale by \etale
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changed the statement and the proof
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2012-08-01 |
2fe227e |
Scheme theoretic closure for algebraic spaces
Tricky lemma to show the definition is compatible with the
definition for schemes. Everything else is standard.
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changed the proof
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2012-05-21 |
f258fb9 |
move a chapter and rename a chapter
We moved the chapter "Cohomology of Algebraic Spaces" earlier so
we can use the results earlier in the treatment of algebraic
spaces. Also, we finally renamed the chapter "Coherent
Cohomology" to "Cohomology of Schemes" which is better.
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changed the statement
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2011-08-14 |
ca002a3 |
Whitespace changes
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changed the statement
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2011-08-13 |
4ea0b65 |
Whitespace changes
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changed the statement
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2011-08-11 |
f496b59 |
LaTeX: \Sch
Introduced a new macro
\def\Sch{\textit{Sch}}
and replaced all the occurences of \textit{Sch} with \Sch.
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changed the statement
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2011-07-29 |
1861368 |
Temporary fix for section on derived cats of adequate modules
More to come soon.
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changed the statement
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2011-07-11 |
ece0571 |
Quasi-coherent sheaves
A little bit more. Next up: Presentations and quasi-coherent
sheaves.
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assigned tag 05VG
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2011-03-03 |
ce23891
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Tags: Added new tags
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created statement with label lemma-equivalence-quasi-coherent-properties in descent.tex
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2011-02-28 |
77e45f3 |
Properties of (quasi-coherent) modules on an algebraic space
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