## Jingyin Huang

Department of Mathematics

The Ohio State University

231 W. 18th Ave

Columbus, OH 43210

Email: huang dot 929 at osu dot edu

I am currently an Assistant Professor at The Ohio State Universty. I received my Ph.D. in 2015 from the Courant Institute at New York University under B. Kleiner. After that I had postdoc positions at McGill University and Max-Planck Institute for Mathematics (Bonn). Here is my CV.

Research Interests: geometric group theory and metric geometry.

I am currently co-organizing Topology and Geometric Group Theory seminar at OSU with Mark Pengitore and Rachel Skipper.

Publications and preprints:

Measure equivalence classification of transvection-free right-angled Artin groups (with C. Horbez). [Arxiv]

Proper proximality in non-positive curvature (with C. Horbez and Jean Lécureux). [Arxiv]

Boundary amenability and measure equivalence rigidity among two-dimensional Artin groups of hyperbolic type (with C. Horbez). [Arxiv]

Bordifications of hyperplane arrangements and their curve complexes (with M. Davis). [Arxiv]

Morse Quasiflats II (with B. Kleiner and S. Stadler). [Arxiv]

Morse Quasiflats I (with B. Kleiner and S. Stadler). [Arxiv]

Virtual specialness of certain graphs of special cube complexes (with D. Wise). [Arxiv]

Stature and separability in graphs of groups (with D. Wise). [Arxiv]

Commensurators of abelian subgroups in CAT(0) groups (with T. Prytuła). To appear in Mathematische Zeitschrift. [Arxiv]

The Hrushovski property for hypertournaments and profinite topologies (with M. Pawliuk, M. Sabok and D. Wise). To appear in J. London Math. Soc. [Arxiv]

Quasi-Euclidean tilings over 2-dimensional Artin groups and their applications (with D. Osajda). [Arxiv]

Metric systolicity and two-dimensional Artin groups (with D. Osajda). Math. Ann. 374 (2019), no. 3-4, 1311-1352. [Arxiv]

A step towards Twist Conjecture (with P. Przytycki). Doc. Math. 23, 2081-2100 (2018). [Arxiv]

Large-type Artin groups are systolic (with D. Osajda). Proc. Lond. Math. Soc. 120 (2020), no. 1, 95-123. [Arxiv]

Hyperfiniteness of boundary actions of cubulated hyperbolic groups (with M. Sabok and F. Shinko). To appear in Ergodic Theory Dynam. Systems [Arxiv]

Determining the action dimension of an Artin group by using its complex of abelian subgroups (with M. Davis). Bull. Lond. Math. Soc. 49 (2017), no. 4, 725–741. [Arxiv]

Commensurability of groups quasi-isometric to RAAG's. Invent. Math. 213 (2018), no. 3, 1179–1247. [Arxiv]

Quasi-isometric classification of right-angled Artin groups II: several infinite out cases. [Arxiv]

Groups quasi-isometric to RAAG's (with B. Kleiner). Duke Math. J. 167 (2018), no. 3, 537–602. [Arxiv]

Cocompactly cubulated 2-dimensional Artin groups (with K. Jankiewicz and P. Przytycki). Comment. Math. Helv. 91 (2016), 519–542. [Arxiv]

Quasi-isometric classification of right-angled Artin groups I: the finite out case. Geometry & Topology 21 (2017), no. 6, 3467–3537. [Arxiv]

Top dimensional quasiflats in CAT(0) cube complexes. Geometry & Topology 21 (2017), no. 4, 2281–2352. [Arxiv]

Past Teachings:

Linear Algebra, Spring 2019 (OSU)

Calculus 1, Fall 2018 (OSU)

Linear Algebra and Geometry, Fall 2016 (McGill)

Calculus 3, Fall 2015 (McGill)

Some slides:

Slides on the Helly geometry of some Garside groups and Artin groups (a talk given in May 2019, Non-Positive Curvature conference in Warsaw)

Slides on quasi-isometric rigidity of right-angled Artin groups (a talk given in the August 2016, Wasatch Topology Conference)

An example of a cube complex: Habitat 67