
TL;DR
This paper introduces Frobenius Green functors derived from Morava $K$-theory applied to classifying spaces of finite groups, highlighting their algebraic structure in algebraic topology.
Contribution
It identifies the algebraic properties of Green functors arising from Morava $K$-theory on classifying spaces, connecting topology and algebra.
Findings
Characterization of Frobenius Green functors in this context
Identification of key algebraic structures involved
Insights into the interaction between Morava $K$-theory and classifying spaces
Abstract
These notes provide an informal introduction to a type of Mackey functor that arises naturally in algebraic topology in connection with Morava -theory of classifying spaces of finite groups. The main aim is to identify key algebraic aspects of the Green functor structure obtained by applying a Morava -theory to such classifying spaces.
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Taxonomy
TopicsHomotopy and Cohomology in Algebraic Topology · Algebraic structures and combinatorial models · Algebraic Geometry and Number Theory
