Grzegorz Bobinski
Published 2005-07-01, updated 2005-10-04Version 2
We classify canonical algebras such that for every dimension vector of a regular module the corresponding module variety is normal (respectively, a complete intersection). We also prove that for the dimension vectors of regular modules normality is equivalent to irreducibility.
Isotropic Schur roots
Dimension vectors with the equal kernels property
The closure of the set of periodic modules over a concealed canonical algebra is regular in codimension one
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