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A geometric perspective on the $τ$-cluster morphism category

Research output: Working paper › Preprint

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A geometric perspective on the $τ$-cluster morphism category. / Schroll, Sibylle; Tattar, Aran; Treffinger, Hipolito et al.
2023.

Research output: Working paper › Preprint

Harvard

Schroll, S, Tattar, A, Treffinger, H & Williams, NJ 2023 'A geometric perspective on the $τ$-cluster morphism category'.

APA

Schroll, S., Tattar, A., Treffinger, H., & Williams, N. J. (2023). A geometric perspective on the $τ$-cluster morphism category.

Vancouver

Schroll S, Tattar A, Treffinger H, Williams NJ. A geometric perspective on the $τ$-cluster morphism category. 2023 Feb 23.

Author

Schroll, Sibylle ; Tattar, Aran ; Treffinger, Hipolito et al. / A geometric perspective on the $τ$-cluster morphism category. 2023.

Bibtex

@techreport{e49bb1730ac74607940173b6a6bf4728,
title = "A geometric perspective on the $τ$-cluster morphism category",
abstract = " We show how the $\tau$-cluster morphism category may be defined in terms of the wall-and-chamber structure of an algebra. This geometric perspective leads to a simplified proof that the category is well-defined. ",
keywords = "math.RT, 16G10, 18G99",
author = "Sibylle Schroll and Aran Tattar and Hipolito Treffinger and Williams, {Nicholas J.}",
note = "20 pages, 5 figures. Comments welcome! v2: added a little more discussion",
year = "2023",
month = feb,
day = "23",
language = "Undefined/Unknown",
type = "WorkingPaper",

}

RIS

TY - UNPB

T1 - A geometric perspective on the $τ$-cluster morphism category

AU - Schroll, Sibylle

AU - Tattar, Aran

AU - Treffinger, Hipolito

AU - Williams, Nicholas J.

N1 - 20 pages, 5 figures. Comments welcome! v2: added a little more discussion

PY - 2023/2/23

Y1 - 2023/2/23

N2 - We show how the $\tau$-cluster morphism category may be defined in terms of the wall-and-chamber structure of an algebra. This geometric perspective leads to a simplified proof that the category is well-defined.

AB - We show how the $\tau$-cluster morphism category may be defined in terms of the wall-and-chamber structure of an algebra. This geometric perspective leads to a simplified proof that the category is well-defined.

KW - math.RT

KW - 16G10, 18G99

M3 - Preprint

BT - A geometric perspective on the $τ$-cluster morphism category

ER -