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- W2013902326 abstract "Let $X$ be an algebraic variety with Gorenstein singularities. We define the notion of a wonderful resolution of singularities of $X$ by analogy with the theory of wonderful compactifications of semi-simple linear algebraic groups. We prove that if $X$ has rational singularities and has a wonderful resolution of singularities, then $X$ admits a categorical crepant resolution of singularities. As an immediate corollary, we get that all determinantal varieties defined by the minors of a generic square/symmetric/skew-symmetric matrix admit categorical crepant resolution of singularities. We also discuss notions of minimality for a categorical resolution of singularities and we explore some links between minimality and crepancy for such resolutions." @default.
- W2013902326 created "2016-06-24" @default.
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- W2013902326 date "2012-09-07" @default.
- W2013902326 modified "2023-09-27" @default.
- W2013902326 title "Wonderful resolutions and categorical crepant resolutions of singularities" @default.
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