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Description:: In this paper we begin the study of the (dual) Steenrod algebra of the motivic Witt cohomology spectrum H_Wℤ by determining the algebra structure of H_Wℤ∗∗H_Wℤ over fields k of characteristic not 2 which are extensions of fields F with K^M_2(F)/2=0. For example, this includes all fields of odd characteristic,...
Keyword:: K-Theory, Motivic Homotopy Theory, Witt Theory, Algebraic Topology, and Algebraic Geometry
Subject:: Mathematics
Creator:: Burghardt, Viktor
Owner:: Scholarly Digital Publishing
Language:: en
Date Uploaded:: 06/22/2022
Date Created:: 2022-01-01
Resource Type:: Dissertation
Alternate Identifier:: etdadmin_upload_904176 and http://dissertations.umi.com/northwestern:16112

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