Graded Tambara Functors
Vigleik Angeltveit, Anna Marie Bohmann

TL;DR
This paper introduces the concept of $ o(G)$-graded Tambara functors and demonstrates their connection to $G$-spectra with norm multiplication, expanding the algebraic framework in equivariant stable homotopy theory.
Contribution
It defines $ o(G)$-graded Tambara functors and establishes their relation to $G$-spectra with norm multiplication, providing a new algebraic perspective.
Findings
$ o(G)$-graded Tambara functors are well-defined.
Any $G$-spectrum with norm multiplication induces an $ o(G)$-graded Tambara functor.
The work bridges equivariant spectra and algebraic structures in a novel way.
Abstract
We define the notion of an -graded Tambara functor and prove that any -spectrum with norm multiplication gives rise to such an -graded Tambara functor.
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