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Creators/Authors contains: "Schwede, Karl"

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  1. ; ; (, Algebraic Geometry)
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  2. ; (, Proceedings of the American Mathematical Society)
    Suppose R R is a F F -finite and F F -pure Q \mathbb {Q} -Gorenstein local ring of prime characteristic p > 0 p>0 . We show that an ideal I ⊆<#comment/> R I\subseteq R is uniformly compatible ideal (with all p −<#comment/> e p^{-e} -linear maps) if and only if exists a module finite ring map R →<#comment/> S R\to S such that the ideal I I is the sum of images of all R R -linear maps S →<#comment/> R S\to R . In other words, the set of uniformly compatible ideals is exactly the set of trace ideals of finite ring maps. 
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  3. ; ; (, manuscripta mathematica)
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  4. ; ; ; ; ; ; (, Publications mathématiques de l'IHÉS)
    Abstract We establish the Minimal Model Program for arithmetic threefolds whose residue characteristics are greater than five. In doing this, we generalize the theory of global $$F$$ F -regularity to mixed characteristic and identify certain stable sections of adjoint line bundles. Finally, by passing to graded rings, we generalize a special case of Fujita’s conjecture to mixed characteristic. 
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  5. ; ; ; (, Journal of Software for Algebra and Geometry)
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  6. ; ; ; ; (, Journal of Software for Algebra and Geometry)
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  7. ; (, Duke Mathematical Journal)
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  8. ; ; (, Mathematische Zeitschrift)
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  9. ; ; ; ; (, Journal of Singularities)
    null (Ed.)
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  10. ; (, Journal of Pure and Applied Algebra)
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