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Jingyin Huang 黄靖尹
  • Jingyin Huang
    • Publications and Preprints
    • Teaching
Jingyin Huang 黄靖尹

  • Measure equivalence classification of right-angled Artin groups: the finite Out classes (with C. Horbez). To appear in Tunisian Journal of Mathematics. [Arxiv]

  • Exotic aspherical 4-manifolds (with M. Davis, K. Hayden, D. Ruberman and N. Sunukjian). [Arxiv]

  • Rigidity and classification results for large-type Artin groups (with D. Osajda and N. Vaskou). [Arxiv]

  • Cycles in spherical Deligne complexes and application to K(π,1)-conjecture for Artin groups. [Arxiv]

  • On spherical Deligne complexes of type Dn. [Arxiv]

  • Indiscrete Common Commensurators (with M. Mj). To appear in Israel Journal of Mathematics. [Arxiv]

  • Integrable measure equivalence rigidity of right-angled Artin groups via quasi-isometry (with C. Horbez). [Arxiv]

  • Labeled four cycles and the K(π,1)-conjecture for Artin groups. To appear in Invent. Math. [Arxiv]

  • New Garside structures and applications to Artin groups (with T. Haettel). To appear in Duke Math J. [Arxiv]

  • Lattices, Garside structures and weakly modular graphs (with T. Haettel). J. Algebra 656 (2024), 226–258. [Arxiv]

  • Measure equivalence rigidity among the Higman groups (with C. Horbez). To appear in J. Eur. Math. Soc. [Arxiv]

  • Orbit equivalence rigidity of irreducible actions of right-angled Artin groups (with C. Horbez and A. Ioana). Compos. Math. 159 (2023), no. 4, 860–887.  [Arxiv]

  • Measure equivalence classification of transvection-free right-angled Artin groups (with C. Horbez). J. Éc. polytech. Math. 9 (2022), 1021–1067. [Arxiv] 

  • Proper proximality in non-positive curvature (with C. Horbez and J. Lécureux). Amer. J. Math. 145 (2023), no. 5, 1327–1364. [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). J. Topol. 14 (2021), no. 2, 419–459.   [Arxiv]

  • Morse Quasiflats II (with B. Kleiner and S. Stadler).  Adv. Math. 425 (2023), Paper No. 109075. [Arxiv] 

  • Morse Quasiflats I (with B. Kleiner and S. Stadler). J. Reine Angew. Math. 784 (2022), 53–129. [Arxiv]

  • Helly meets Garside and Artin (with D. Osajda).  Invent. Math. 225 (2021), no. 2, 395–426. [Arxiv]

  • Virtual specialness of certain graphs of special cube complexes (with D. Wise). Math. Ann. 388 (2024), no. 1, 329–357. [Arxiv]

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

  • Commensurators of abelian subgroups in CAT(0) groups (with T. Prytuła). Math. Z. 296 (2020), no. 1-2, 79–98. [Arxiv]

  • The Hrushovski property for hypertournaments and profinite topologies (with M. Pawliuk, M. Sabok and D. Wise).  J. Lond. Math. Soc. (2) 100 (2019), no. 3, 757–774. [Arxiv]

  • Quasi-Euclidean tilings over 2-dimensional Artin groups and their applications (with D. Osajda). To appear in Memoirs of the AMS.  [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). Ergodic Theory Dynam. Systems 40 (2020), no. 9, 2453–2466. [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. To appear in Groups, Geometry, and Dynamics. [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]


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