On finite GK-dimensional Nichols algebras of diagonal type
classification
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finitenicholstypealgebradiagonaldimensiongelfand-kirillovaffine
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It was conjectured in \texttt{\small arXiv:1606.02521} that a Nichols algebra of diagonal type with finite Gelfand-Kirillov dimension has finite (generalized) root system. We prove the conjecture assuming that the rank is 2. We also show that a Nichols algebra of affine Cartan type has infinite Gelfand-Kirillov dimension.
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