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Creators/Authors contains: "Székelyhidi, Gábor"

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  1. ; (, Communications on Pure and Applied Mathematics)
    Abstract Suppose that is a smooth strictly minimizing and strictly stable minimal hypercone (such as the Simons cone), , and a complete embedded minimal hypersurface of lying to one side of . If the density at infinity of is less than twice the density of , then we show that , where is the Hardt–Simon foliation of . This extends a result of L. Simon, where an additional smallness assumption is required for the normal vector of . 
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  2. (, Aequationes mathematicae)
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  3. ; ; (, Publications mathématiques de l'IHÉS)
    Abstract Suppose that ℳ is an almost calibrated, exact, ancient solution of Lagrangian mean curvature flow in$$\mathbf {C} ^{n}$$ C n . We show that if ℳ has a blow-down given by the static union of two Lagrangian subspaces with distinct Lagrangian angles that intersect along a line, then ℳ is a translator. In particular in$$\mathbf {C} ^{2}$$ C 2 , all almost calibrated, exact, ancient solutions of Lagrangian mean curvature flow with entropy less than 3 are special Lagrangian, a union of planes, or translators. 
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  4. ; (, Duke Mathematical Journal)
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  5. ; (, Communications in Partial Differential Equations)
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  6. ; (, Pure and Applied Mathematics Quarterly)
    null (Ed.)
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  7. ; (, Pure and applied mathematics quarterly)
    null; Tosatti, Valentino; Weinkove, Ben (Ed.)
    We prove an existence result for twisted Kähler–Einstein metrics, assuming an appropriate twisted K‑stability condition. An improvement over earlier results is that certain non-negative twisting forms are allowed. 
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  8. (, Geometric and Functional Analysis)
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