Yoshikata Kida's Research Papers

30. On treeings arising from HNN extensions,
    preprint. arXiv:2304.04340

29. Ergodic group theory,
    Sugaku Expositions 35 (2022), 103--126. link

30. (with Robin Tucker-Drob) Groups with infinite FC-center have the Schmidt property,
    Ergodic Theory Dynam. Systems 42 (2022), 1662--1707. link (open access) arXiv:1901.08735

31. (with Robin Tucker-Drob) Inner amenable groupoids and central sequences,
    Forum Math. Sigma 8 (2020), e29, 84 pp. link (open access) arXiv:1810.11569

32. The modular cocycle from commensuration and its Mackey range,
    In: Operator algebras and mathematical physics, 139--152, Adv. Stud. Pure Math., 80, Math. Soc. Japan, Tokyo, 2019. link pdf

33. Stable actions and central extensions,
    Math. Ann. 369 (2017), 705--722. link arXiv:1604.04756

34. (with Ionut Chifan) OE and W* superrigidity results for actions by surface braid groups,
    Proc. Lond. Math. Soc. (3) 111 (2015), 1431--1470. link arXiv:1502.02391

35. (with Ionut Chifan and Sujan Pant) Primeness results for von Neumann algebras associated with surface braid groups,
    Int. Math. Res. Not. IMRN 2016, no. 16, 4807--4848. link arXiv:1412.8025

36. Splitting in orbit equivalence, treeable groups, and the Haagerup property,
    In: Hyperbolic geometry and geometric group theory, 167--214, Adv. Stud. Pure Math., 73, Math. Soc. Japan, Tokyo, 2017. link arXiv:1403.0688

37. Stable actions of central extensions and relative property (T),
    Israel J. Math. 207 (2015), 925--959. link arXiv:1309.3739

38. (with Ionut Chifan and Adrian Ioana) W*-superrigidity for arbitrary actions of central quotients of braid groups,
    Math. Ann. 361 (2015), 563--582. link arXiv:1307.5245

39. Inner amenable groups having no stable action,
    Geom. Dedicata 173 (2014), 185--192. link arXiv:1211.0863

40. Stability in orbit equivalence for Baumslag-Solitar groups and Vaes groups,
    Groups Geom. Dyn. 9 (2015), 203--235. link arXiv:1205.5123

41. Invariants of orbit equivalence relations and Baumslag-Solitar groups,
    Tohoku Math. J. (2) 66 (2014), 205--258. link arXiv:1111.3701

42. (with Saeko Yamagata) Automorphisms of the Torelli complex for the one-holed genus two surface,
    Tokyo J. Math. 37 (2014), 335--372. link arXiv:1009.0568

43. Examples of amalgamated free products and coupling rigidity,
    Ergodic Theory Dynam. Systems 33 (2013), 499--528. link arXiv:1007.1529

44. (with Saeko Yamagata) The co-Hopfian property of surface braid groups,
    J. Knot Theory Ramifications 22 (2013), 1350055, 46 pp. link arXiv:1006.2599

45. (with Saeko Yamagata) Commensurators of surface braid groups,
    J. Math. Soc. Japan 63 (2011), 1391--1435. link arXiv:1004.2946

46. Injections of the complex of separating curves into the Torelli complex,
    preprint. arXiv:0911.3926

47. The co-Hopfian property of the Johnson kernel and the Torelli group,
    Osaka J. Math. 50 (2013), 309--337. link arXiv:0911.3923

48. Automorphisms of the Torelli complex and the complex of separating curves,
    J. Math. Soc. Japan 63 (2011), 363--417. link arXiv:0909.4718

49. Rigidity of amalgamated free products in measure equivalence,
    J. Topol. 4 (2011), 687--735. link arXiv:0902.2888

50. Measurable rigidity for some amalgamated free products,
    RIMS Kôkyûroku 1627 (2009), 87--98. pdf

51. Introduction to measurable rigidity of mapping class groups,
    In: Handbook of Teichmüller theory, Vol. II, 297--367, IRMA Lect. Math. Theor. Phys., 13, Eur. Math. Soc., Zürich, 2009. link pdf

52. Outer automorphism groups of equivalence relations for mapping class group actions,
    J. Lond. Math. Soc. (2) 78 (2008), 622--638. link

53. Classification of certain generalized Bernoulli actions of mapping class groups,
    preprint (2008). pdf

54. Orbit equivalence rigidity for ergodic actions of the mapping class group,
    Geom. Dedicata 131 (2008), 99--109. link arXiv:math/0607601

55. Measure equivalence rigidity of the mapping class group,
    Ann. of Math. (2) 171 (2010), 1851--1901. link arXiv:math/0607600

56. Classification of the mapping class groups up to measure equivalence,
    Proc. Japan Acad. Ser. A Math. Sci. 82 (2006), 4--7. link

57. The mapping class group from the viewpoint of measure equivalence theory,
    Mem. Amer. Math. Soc. 196 (2008), no. 916. link arXiv:math/0512230

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