Chase Vogeli

activity

20192025

most citedUniformly vertex-transitive graphs

1 citations · 1 across the 5 of their papers we have counts for

collaborators

5 papers

math.KT2025

Derived induction theory for the K-theory of modular group algebras

Chase Vogeli

We prove an induction theorem for the higher algebraic K-groups of group algebras $k G$ of finite groups $G$ over characteristic $p$ finite fields $k$ . For a certain class of finite…

math.AT2025

$C_{p}$ -Mackey functors in Macaulay2

Thomas Brazelton, David Chan, Benjamin Mudrak +5

We introduce the CpMackeyFunctors package for Macaulay2, which allows for computations with Mackey functors over a cyclic group of prime order.

math.KT2024

The Galois-equivariant $K$ -theory of finite fields

David Chan, Chase Vogeli

We compute the $R O (G)$ -graded equivariant algebraic $K$ -groups of a finite field with an action by its Galois group $G$ . Specifically, we show these $K$ -groups split as the sum of…

math.AT2023

Bredon homological stability for configuration spaces of $G$ -manifolds

Eva Belmont, J. D. Quigley, Chase Vogeli

McDuff and Segal proved that unordered configuration spaces of open manifolds satisfy homological stability: there is a stabilization map $σ : C_{n} (M) \to C_{n + 1} (M)$ which is an isom…

math.CO2019★ 1 cited

Uniformly vertex-transitive graphs

Simon Schmidt, Chase Vogeli, Moritz Weber

We introduce uniformly vertex-transitive graphs as vertex-transitive graphs satisfying a stronger condition on their automorphism groups, motivated by a problem which arises from a…

Derived induction theory for the K-theory of modular group algebras

Cp​-Mackey functors in Macaulay2

The Galois-equivariant K-theory of finite fields

Bredon homological stability for configuration spaces of G-manifolds

Uniformly vertex-transitive graphs

$C_{p}$ -Mackey functors in Macaulay2

The Galois-equivariant $K$ -theory of finite fields

Bredon homological stability for configuration spaces of $G$ -manifolds