「幾何学的群論における新しい指導的理論の確立」
「幾何学的群論における新しい指導的理論の確立」
基盤研究A
研究課題/領域番号 20H00114
研究代表者: 藤原 耕二 京都大学・理学研究科・教授 (60229078)
研究期間 (年度) 2020-4-1 -- 2025-03-31
研究分担者:小沢 登高 京都大学・数理解析研究所・教授 (60323466);
塩谷 隆 東北大学・理学研究科・教授 (90235507).
山下 靖 中央大学・理工学部・教授 (70239987) (2023年度)
研究員:
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2021:木村満晃
- 2022 Oct- :田中祐二
- 2023:田中祐二
Selected Publication
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Fujiwara, Koji; Sela, Zlil.
The rates of growth in a hyperbolic group.
Invent. Math.233(2023), no.3, 1427--1470.
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Bestvina, Mladen; Fujiwara, Koji; Wigglesworth, Derrick.
The Farrell-Jones conjecture for hyperbolic-by-cyclic groups.
Int. Math. Res. Not. IMRN(2023), no. 7,
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Fujiwara, Koji; Papasoglu, Panos.
Asymptotic dimension of planes and planar graphs.
Trans. Amer. Math. Soc. 374 (2021), no. 12, 8887--8901.
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Bestvina, Mladen; Bromberg, Ken; Fujiwara, Koji.
Proper actions on finite products of quasi-trees
Ann. H. Lebesgue 4 (2021), 685--709.
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Breuillard, Emmanuel; Fujiwara, Koji.
On the joint spectral radius for isometries of non-positively curved spaces and uniform growth.
Ann. Inst. Fourier 71 (2021), no. 1, 317--391.
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Dahmani, Francis; Fujiwara, Koji; Guirardel, Vincentt.
Solvable groups of interval exchange transformations.
Ann. Fac. Sci. Toulouse Math. (6) 29 (2020), no. 3, 595--618.
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Fujiwara, Koji; Shioya, Takashi.
Graph manifolds as ends of negatively curved Riemannian manifolds.
Fujiwara, Koji; Shioya, Takashi
Geom. Topol. 24 (2020), no. 4, 2035--2074.
Talks Koji Fujiwara
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2024.1.1. Growth rates in a family of hyperbolic groups. International Colloquium on randomness, geometry, and dynamics. IISER, Pune.India.
- 2023.6.1. Growth rates in hyperbolic groups. Groups and Dynamics in Geometry. Monte Verita, Switzerlad.
- 2023.2.9. Growth rates in a hyperbolic group. Colloquium. U Bristol. UK.
- 2022.4.26. The asymptotic dimension of arc graphs. "Mapping class groups and Out(Fn)" IHP, France.
- 2022.6.20. Growth of acylindrically hyperbolic groups. "Hyperbolic groups and their generalizations", IHP, France.
- 2022.9.2 双曲群の増大度のなす集合。 幾何学シンポジウム。東京理科大
- 2021.7.7. Rates of growth in a hyperbolic group. Artin Groups, CAT(0) geometry and related topics, A conference in honor of RUTH CHARNEY. Ohio State University. USA.(Zoom)
- 2021.11.9. Growth of hyperbolic groups. SFB-Lecture, Regensburg, Germany(Zoom).