The gorenstein property for projective coordinate rings of the moduli of parabolic SL2-principal bundles on a smooth curve

Theodore Faust; Christopher Manon

The gorenstein property for projective coordinate rings of the moduli of parabolic SL₂-principal bundles on a smooth curve

Theodore Faust
, Christopher Manon

Mathematics

Producción científica: Article › revisión exhaustiva

Resumen

Using combinatorial methods, we determine that a projective coordinate ring of the moduli of parabolic principal SL₂ −bundles on a marked projective curve is not Gorenstein when the genus and number of marked points are greater than 1.

Idioma original	English
Número de artículo	P4.25
Publicación	Electronic Journal of Combinatorics
Volumen	26
N.º	4
Estado	Published - 2019

Nota bibliográfica

Publisher Copyright:
© The authors.

Financiación

Financiadores	Número del financiador
U.S. Department of Energy Chinese Academy of Sciences Guangzhou Municipal Science and Technology Project Oak Ridge National Laboratory Extreme Science and Engineering Discovery Environment National Science Foundation National Energy Research Scientific Computing Center National Natural Science Foundation of China	1500966
U.S. Department of Energy Chinese Academy of Sciences Guangzhou Municipal Science and Technology Project Oak Ridge National Laboratory Extreme Science and Engineering Discovery Environment National Science Foundation National Energy Research Scientific Computing Center National Natural Science Foundation of China

ASJC Scopus subject areas

Theoretical Computer Science
Geometry and Topology
Discrete Mathematics and Combinatorics
Computational Theory and Mathematics
Applied Mathematics

Otros archivos y enlaces

Citar esto

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AU - Manon, Christopher

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