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20212023
most citedCausal mediation with instrumental variables

1 citations · 2 across the 6 of their papers we have counts for

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6 papers

math.RT2023

A geometric perspective on the -cluster morphism category

Sibylle Schroll, Aran Tattar, Hipolito Treffinger +1

We show how the -cluster morphism category may be defined in terms of the wall-and-chamber structure of an algebra. This geometric perspective leads to a simplified proof that t…

math.RT2022

Stability spaces of string and band modules

Sibylle Schroll, Aran Tattar, Hipolito Treffinger +2

The stability space of a module is the cone of vectors which make the module semistable. These cones are defined in terms of inequalities; in this paper we draw insights from consi…

math.RT20221 cited

Triangulations of prisms and preprojective algebras of type

Osamu Iyama, Nicholas J. Williams

We show that indecomposable two-term presilting complexes over , the preprojective algebra of , are in bijection with internal -simplices in the prism $Δ_{n} \time…

stat.ME2022

Efficient and flexible causal mediation with time-varying mediators, treatments, and confounders

Iván Díaz, Nicholas Williams, Kara E. Rudolph

Interventional effects have been proposed as a solution to the unidentifiability of natural (in)direct effects under mediator-outcome confounders affected by the exposure. Such con…

stat.ME20211 cited

Causal mediation with instrumental variables

Kara E. Rudolph, Nicholas Williams, Ivan Diaz

Mediation analysis is a strategy for understanding the mechanisms by which treatments or interventions affect later outcomes. Mediation analysis is frequently applied in randomized…

math.CO2021

Quiver combinatorics for higher-dimensional triangulations

Nicholas J. Williams

We investigate the combinatorics of quivers that arise from triangulations of even-dimensional cyclic polytopes. Work of Oppermann and Thomas pinpoints such quivers as the prototyp…