Integrable functions within the theory of schemic motivic integration
Andrew R. Stout
TL;DR
This paper introduces a framework for defining and working with integrable functions in the context of schemic motivic integration, advancing the mathematical tools available for this area.
Contribution
It develops the foundational notions of integrable functions specifically tailored for schemic motivic integration, filling a gap in the existing theory.
Findings
Established a formal definition of integrable functions in schemic motivic integration
Extended the theoretical framework of motivic integration to include integrable functions
Provided groundwork for future applications in algebraic geometry and related fields
Abstract
We develop notions of integrable functions within the theory of schemic motivic integration.
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Taxonomy
TopicsAdvanced Theoretical and Applied Studies in Material Sciences and Geometry