activity
20142026
most citedVirtually Fibering Right-Angled Coxeter Groups

11 citations · 28 across the 18 of their papers we have counts for

collaborators

23 papers

math.GT2026

Embedding complexes into pseudomanifolds

Kasia Jankiewicz, Kevin Schreve

We show that for every finite -dimensional simplicial complex is a deformation retract of a -dimensional pseudomanifold with boundary. Moreover, it embeds as a…

math.GR2025

Cubical small-cancellation quotients of non-products

Macarena Arenas, Kasia Jankiewicz, Daniel T. Wise

We show that if is a compact nonpositively curved cube complex which is a non-product, then has a proper quotient that is of a cube complex with these same proper…

math.GR2025

Cleanliness versus Specialness

Kasia Jankiewicz

We show that the fundamental group of a geometrically clean graph of finite rank free groups does not need to be virtually compact special, answering a question of Wise. This impli…

math.GR2024

Centers of Artin groups defined on cones

Kasia Jankiewicz, MurphyKate Montee

We prove that the Center Conjecture passes to the Artin groups whose defining graphs are cones, if the conjecture holds for the Artin group defined on the set of the cone points. I…

math.GR2024

Products of free groups inside graph braid groups

Kasia Jankiewicz, Kevin Schreve

Given a graph and a number , the associated graph braid group is the fundamental group of the unordered configuration space of points on . Świątkows…

math.GR2024

Generalized Residual Finiteness of Groups

Nic Brody, Kasia Jankiewicz

A countable group is residually finite if every nontrivial element can act nontrivially on a finite set. When a group fails to be residually finite, we might want to measure how dr…

math.GR2023★ 1 cited

Profinite properties of algebraically clean graphs of free groups

Kasia Jankiewicz, Kevin Schreve

We prove that for every prime algebraically clean graphs of groups are virtually residually -finite and cohomologically -complete. We also prove that they are cohomologic…

math.GR2023

Hyperbolicity in non-metric cubical small-cancellation

Macarena Arenas, Kasia Jankiewicz, Daniel T. Wise

Given a non-positively curved cube complex , we prove that the quotient of defined by a cubical presentation satisfying sufficient n…

math.GR2023

Finite Stature in Artin groups

Kasia Jankiewicz

We give criteria for a graph of groups to have finite stature with respect to its collection of vertex groups, in the sense of Huang-Wise. We apply it to the triangle Artin groups…

math.GR2022

The -conjecture implies the center conjecture for Artin groups

Kasia Jankiewicz, Kevin Schreve

In this note, we prove that the -conjecture for Artin groups implies the center conjecture for Artin groups. Specifically, every Artin group without a spherical factor that…

math.GR2021

Cubulating Small Cancellation Free Products

Kasia Jankiewicz, Daniel T. Wise

We give a simplified approach to the cubulation of small-cancellation quotients of free products of cubulated groups. We construct fundamental groups of compact nonpositively curve…

math.GR2021

The boundary rigidity of lattices in products of trees

Kasia Jankiewicz, Annette Karrer, Kim Ruane +1

We show that every group acting freely and vertex-transitively by isometries on a product of two regular trees of finite valence is boundary rigid. That means that every CAT(0) spa…

math.GR2021

Splittings of triangle Artin groups

Kasia Jankiewicz

We show that a triangle Artin group where splits as an amalgamated product or an HNN extension of finite rank free groups, provided that either $…

math.GR2020

Right-angled Artin subgroups of Artin groups

Kasia Jankiewicz, Kevin Schreve

The Tits Conjecture, proved by Crisp and Paris, states that squares of the standard generators of any Artin group generate an obvious right-angled Artin subgroup. We consider a lar…

math.GR2020

A curiously cubulated group

Kasia Jankiewicz, Daniel T. Wise

We construct a finitely generated 2-dimensional group that acts properly on a locally finite CAT(0) cube complex but does not act properly on a finite dimensional CAT(0) cube compl…

math.GR2020

Residual finiteness of certain 2-dimensional Artin groups

Kasia Jankiewicz

We show that many -dimensional Artin groups are residually finite. This includes -generator Artin groups with labels except for for any . As a…

math.GR2020★ 9 cited

Groups acting on CAT(0) cube complexes with uniform exponential growth

Radhika Gupta, Kasia Jankiewicz, Thomas Ng

We study uniform exponential growth of groups acting on CAT(0) cube complexes. We show that groups acting without global fixed points on CAT(0) square complexes either have uniform…

math.GR2019★ 4 cited

Lower bounds on cubical dimension of groups

Kasia Jankiewicz

For each we construct examples of finitely presented small cancellation groups that do not act properly on any -dimensional CAT(0) cube complex.

math.GR2017★ 11 cited

Virtually Fibering Right-Angled Coxeter Groups

Kasia Jankiewicz, Sergey Norin, Daniel T. Wise

We show that certain right-angled Coxeter groups have finite index subgroups that quotient to with finitely generated kernels. The proof uses Bestvina-Brady Morse theor…

math.GR2015★ 3 cited

Cocompactly cubulated 2-dimensional Artin groups

Jingyin Huang, Kasia Jankiewicz, Piotr Przytycki

We give a necessary and sufficient condition for a 2-dimensional or a three-generator Artin group to be (virtually) cocompactly cubulated, in terms of the defining graph of …

math.GR2015

Incoherent Coxeter Groups

Kasia Jankiewicz, Daniel T. Wise

We use probabilistic methods to prove that many Coxeter groups are incoherent. In particular, this holds for Coxeter groups of uniform exponent > 2 with sufficiently many generator…

math.GR2014

A sharper threshold for random groups at density one-half

Moon Duchin, Kasia Jankiewicz, Shelby C. Kilmer +3

In the density model of random groups, we consider presentations with any fixed number m of generators and many random relators of length l, sending l to infinity. If d is a "densi…

math.GR2014

The fundamental theorem of cubical small cancellation theory

Kasia Jankiewicz

We give a new proof of the main theorem in the theory of C(6) small cancellation complexes. We prove the fundamental theorem of cubical small cancellation theory for C(9) cubical s…