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20222026
most citedTransplanting Trees: Chromatic Symmetric Function Results through the Group Algebra of

2 citations · 2 across the 4 of their papers we have counts for

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5 papers

math.AT2026

Koszul Duality in an Equivariant Context

Sofía Martínez Alberga

This article takes steps to show that an equivariant version of the well known phenomena of Koszul Duality can be formulated in a manner not considered prior: via dg (co)algebra va…

math.AT2026

Bousfield Localizations on the Nonmodular Lattice

Sofía Martínez Alberga, Constanze Roitzheim

We provide a complete description of the model category structures on the nonmodular lattice . Furthermore we explain how these model category structures are related to each o…

math.AT2025

Left and right Bousfield localization on lattices

Andrés Carnero Bravo, Shuchita Goyal, Sofía Martínez Alberga +3

The key information of a model category structure on a poset is encoded in a transfer system, which is a combinatorial gadget, originally introduced to investigate homotopy coheren…

math.AT2024

Equivariant Homotopy Theory via Simplicial Coalgebras

Sofía Martínez Alberga, Manuel Rivera

Given a commutative ring , a --equivalence is a continuous map of spaces inducing an isomorphism on fundamental groups and an -homology equivalence between universal…

math.CO2022★ 2 cited

Transplanting Trees: Chromatic Symmetric Function Results through the Group Algebra of

Angèle M. Foley, Joshua Kazdan, Larissa Kröll +3

One of the major outstanding conjectures in the study of chromatic symmetric functions (CSF's) states that trees are uniquely determined by their CSF's. Though verified on graphs o…