A model structure for locally constant factorization algebras
Victor Carmona, Ramon Flores, Fernando Muro

TL;DR
This paper constructs several model structures for the homotopy theory of locally constant factorization algebras, addressing open questions and problems in cosheafification and algebraic structures.
Contribution
It introduces new model structures for locally constant factorization algebras, solving previously open questions and problems in the field.
Findings
Constructed multiple model structures related to homotopy theory
Answered a question from D. Calaque's habilitation thesis
Solved a problem related to cosheafification and factorization algebras
Abstract
Several model structures related to the homotopy theory of locally constant factorization algebras are constructed. This answers a question raised by D. Calaque in his habilitation thesis. Our methods also solve a problem related to cosheafification and factorization algebras identified by O. Gwilliam - K. Rejzner in the locally constant case.
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Taxonomy
TopicsHomotopy and Cohomology in Algebraic Topology · Advanced Topics in Algebra · Algebraic structures and combinatorial models
