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TILTING THEORY FOR GORENSTEIN RINGS IN DIMENSION ONE

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Published in 2020 at "Forum of Mathematics, Sigma"

DOI: 10.1017/fms.2020.28

Abstract: In representation theory, commutative algebra and algebraic geometry, it is an important problem to understand when the triangulated category $\mathsf{D}_{\operatorname{sg}}^{\mathbb{Z}}(R)=\text{}\underline{\mathsf{CM}}_{0}^{\mathbb{Z}}R$ admits a tilting (respectively, silting) object for a $\mathbb{Z}$-graded commutative Gorenstein ring $R=\bigoplus _{i\geqslant 0}R_{i}$.… read more here.

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