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	<title>Motivic cohomology of mixed characteristic schemes - Revision history</title>
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	<updated>2026-10-26T08:56:14Z</updated>
	<subtitle>Revision history for this page on the wiki</subtitle>
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		<id>https://sfb-higher-invariants.app.uni-regensburg.de/index.php?title=Motivic_cohomology_of_mixed_characteristic_schemes&amp;diff=1526&amp;oldid=prev</id>
		<title>Cid36224: Created page with &quot;I will present a new theory of motivic cohomology for general (qcqs) schemes. It is related to non-connective algebraic K-theory via an Atiyah-Hirzebruch spectral sequence. In...&quot;</title>
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		<updated>2023-12-06T20:21:49Z</updated>

		<summary type="html">&lt;p&gt;Created page with &amp;quot;I will present a new theory of motivic cohomology for general (qcqs) schemes. It is related to non-connective algebraic K-theory via an Atiyah-Hirzebruch spectral sequence. In...&amp;quot;&lt;/p&gt;
&lt;p&gt;&lt;b&gt;New page&lt;/b&gt;&lt;/p&gt;&lt;div&gt;I will present a new theory of motivic cohomology for general (qcqs) schemes. It is related to non-connective algebraic K-theory via an Atiyah-Hirzebruch spectral sequence. In particular, it is non-A^1-invariant in general, but it recovers classical motivic cohomology on smooth schemes over a Dedekind domain after A^1-localisation. The construction relies on the syntomic cohomology of Bhatt-Morrow-Scholze and the cdh-local motivic cohomology of Bachmann-Elmanto-Morrow, and generalises the construction of Elmanto-Morrow in the case of schemes over a field.&lt;/div&gt;</summary>
		<author><name>Cid36224</name></author>
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